Clarence walks 3.1 miles around Lake Johnson every day for five days.
If it takes him a total of 6 hours to walk the 15.5 miles, what is his
average time per day?
minutes per day.

Answers

Answer 1

Answer:

Average time per day = 1.2 hours per day
Average time per day = 72 minutes per day

Step-by-step explanation:

To find Clarence's average time per day, we need to divide the total time he takes to walk the 15.5 miles by the number of days he walks, which is five.

Let's calculate his average time per day:

Average time per day = Total time / Number of days

Since Clarence takes a total of 6 hours to walk the 15.5 miles, we'll divide 6 by 5 to find his average time per day:

Average time per day = 6 hours / 5

Average time per day = 1.2 hours per day

To convert hours to minutes, we'll multiply the average time per day by 60:

Average time per day = 1.2 hours * 60 minutes

Average time per day = 72 minutes per day

Therefore, Clarence's average time per day is 72 minutes.


Related Questions

Question 4 problem solving ​

Answers

(a) The given sequence 2,4,8,..... is a geometric sequence, that is, the common ratio of the sequence is the same.

The next term, that is, the fourth term of the sequence can be found with the help of the nth term formula of G.P.(Geometric progression) which is given as

Aₙ = arⁿ⁻¹ where a is the first term and r is the common ratio.

Aₙ = (2)(2)⁴⁻¹

    = (2)(2)³

    = 16

(b) Putting n= 1,2,3,4 one by one in 2ⁿ, we have

2¹ =2

2²=4

2³=8

2⁴= 16

Now evaluating n²-n+2 by putting n=1,2,3,4

Putting n=1, we have

n²-n+2 = (1)²-1+2

            = 1-1+2=2

Putting n=2, we have

n²-n+2 = (2)²-2+2

            = 4-2+2

            =4

Putting n=3, we have

n²-n+2 = (3)²-3+2

            = 9-3+2

            = 6+2

            =8

Putting n=4, we have

n²-n+2 = (4)²-4+2

           = 16-4+2

           = 14

Now evaluating n³-5n²+10n-4 by putting n=1,2,3,4

Putting n=1,

(1)³-5(1)²+10(1)-4

= 1-5+10-4

= -4+6

= 2

Putting n=2,

(2)³-5(2)²+10(2)-4

= 8-20+20-4

= 4

Putting n=3,

(3)³-5(3)²+10(3)-4

=27-45+30-4

=8

Putting n=4,

(4)³-5(4)²+10(4)-4

=20  

c) 2ⁿ is a geometric sequence, but the other two do not have the same ratio and hence their nth term can not be found by G.P.

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The table below shows (1) the population of Newark from 1840 to 2020 and (2) Newark's national population rank from 1840 to
2020.
Year
1840
1850
1860
1870
1880
1890
1900
1910
1920
1930
Population
17,290
38.864
71.941
105,059
135,508
181.830
246,070
347/MA
414.524
442.337
US Rank
123
19
11
13
15
17
16
14
15
18
Year
1940
1950
1960
1970
1980
1990
2000
2010
2020
Population
429,760
438.776
405.220
382417
329.240
275.291
272.665
277,140
310,350
US Rank
18
21
30
46
56
64
68
63
PART A: Find the percent increase in Newark's population from 2010 to 2020. Show or explain your reasoning
PART B: Find the decade in which Newark's population had the greatest percent increase. Show or explain your reasoning
PART C Find the 30-year period in which Newark's population had the greatest percent decmase. Show or explain your reasoning
PART D: Explain how it is possible that from 1920 to 1930, the Newark population increased from $14.524 to 442.337 yet Newark
fell from being the 15th largest city in the nation to the 18th largest city in the nation

Answers

The percent increase in Newark's population from 2010 to 2020 is 11.98%.

By comparing percent increases, the greatest percent increase occurred in the 1840s - 1850s decade with 124.83%.

What is the percent increase in Newark's population from 2010 to 2020?

To get percent increase, we have to find difference between the population in 2020 and 2010, divide it by the population in 2010, and then multiply by 100.

Population in 2010: 277,140

Population in 2020: 310,350

Percent increase = ((310,350 - 277,140) / 277,140) * 100

Percent increase = (33,210 / 277,140) * 100

Percent increase = 11.983113228

Percent increase = 11.98%.

What decade did Newark's population have the greatest percent increase?

To know decade with the greatest percent increase, we need to calculate percent increase for each decade and compare the values.

Percent increase for each decade goes as follows:

1840s to 1850s:

= ((38,864 - 17,290) / 17,290) * 100

≈ 124.83%

1850s to 1860s:

= ((71,941 - 38,864) / 38,864) * 100

≈ 85.08%

1860s to 1870s:

= ((105,059 - 71,941) / 71,941) * 100

≈ 45.87%

2010s to 2020s:

= ((310,350 - 277,140) / 277,140) * 100

≈ 11.97%

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You want to build a sandbox for your little brother. You know you need to
buy lumber to frame the outside of the box. If the dimensions of the box
will be 6.3 ft. by 8.2 ft., how many feet of lumber will you have to buy?
Your answer should be a number only.

Answers

You need to buy 29 feet of lumber to frame the outside of the sandbox.

To calculate the total amount of lumber you need to buy to frame the outside of the sandbox, you need to calculate the perimeter of the box.

The formula to calculate the perimeter of a rectangle is:

Perimeter = 2×(Length + Width)

Given that the dimensions of the sandbox are 6.3 ft. by 8.2 ft., we can substitute the values into the formula:

Perimeter = 2×(6.3 ft. + 8.2 ft.)

Perimeter = 2 × (14.5 ft.)

Perimeter = 29 ft.

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Determine if the figure is a right triangle by substituting the side lengths into the Pythagorean formula.

Is ABC a right triangle? (0.73 cm) (0.7 cm) (0.24 cm)

Yes or no?​

Answers

The figure ABC is not a right triangle

How to determine if the figure is a right triangle

From the question, we have the following parameters that can be used in our computation:

Side lentghs = (0.73 cm) (0.7 cm) (0.24 cm)

Using the Pythagorean formula, we have

Square of longest sides = Sum of the squares of the other sides

using the above as a guide, we have the following:

0.73² = 0.7² + 0.24²

Evaluate

0.5329 = 0.5476

This equation is false

Hence, ABC is not a right triangle

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The volume of the planet is approximately 1.02×109 km³, and the mass of the planet is about 5.683 × 1021 kg. What is the average density of the planet in grams per cubic centimeter? The average density of the planet is approximately_____ g/cm³ .​

Answers

The  average density of the planet is approximately 5.6g/cm³

How to determine the density

The formula for density is expressed as;

D = m/v

Such that;

D is the densitym is the massv is the volume

From the information given, we have that;

Volume = 1.02×10⁹ km³

Mass = 5.683 × 10²¹ kg

Convert the parameters

Volume = 1.02×10²⁴cm³

Mass = 5.683 × 10²⁴g

Substitute the values, we have;

Density = 5.683 × 10²⁴g/1.02×10²⁴cm³

Density = 5.6g/cm³

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Find the probability that a randomly selected point within the square falls in the red-shaded square. 2 3 2 3 P = [?]​

Answers

The probability that a randomly selected point within the square falls in the red-shaded square is approximately 0.4444, or 44.44%.

To find the probability that a randomly selected point within the square falls in the red-shaded square, we need to compare the areas of the red square and the larger square.

The area of the larger square is given by the formula:

Area = side length x side length

In this case, the side length of the larger square is 3 units, so its area is:

Area of larger square = 3 x 3 = 9 square units

The area of the red square is given by the formula:

Area = side length x side length

In this case, the side length of the red square is 2 units, so its area is:

Area of red square = 2 x 2 = 4 square units

To find the probability, we divide the area of the red square by the area of the larger square:

Probability = Area of red square / Area of larger square

Probability = 4 / 9

Therefore, the probability that a randomly selected point within the square falls in the red-shaded square is approximately 0.4444, or 44.44%.

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5 ten thousands 8 thousands 3 hundreds 7 tens 4 ones in standard

Answers

Step-by-step explanation:

Just :    5,8374

If the spinner is spun 1200 more times, about how many times would you expect to land on green? Round your answer to the nearest whole number.

Answers

The 156 times would expect to land on the green.

The probability of all the events occurring need to be 1.

P(E) = Number of favorable outcomes / total number of outcomes

Given that the spinner is spun 1200 more times,

Probability of green:

P= 39/300

A number of attempts:  

1200

Expected number of landing on green:

Expected frequency = probability × number of trials

1200 x 39/300 = 156 times

Hence, Answer is 156 times

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If the measure smallest angle is a. 120° vb. 40° of for angles of a quadrilateral are in the ratio 1: 2: 4:5, then the d. 30° b. 60° c. 120° c. 45° ​

Answers

the correct option is b) 60°, as the smallest angle is 40°.

Step-by-step explanation:

Let's assume the angles of the quadrilateral are \(a\), \(2a\), \(4a\), and \(5a\), respectively.

According to the given information, the smallest angle is \(a\), which is either 120° or 40°.

a) If \(a = 120°\):

The four angles of the quadrilateral would be 120°, 240°, 480°, and 600°, respectively. However, angles in a quadrilateral cannot exceed 360°, so this option is not valid.

b) If \(a = 40°\):

The four angles of the quadrilateral would be 40°, 80°, 160°, and 200°, respectively. These angles are within the valid range for a quadrilateral.

Therefore, the correct option is b) 60°, as the smallest angle is 40°.

of David's money is of Henry's money. on mo 2 (a) Express David's money as a fraction of Henry's money. David Henry (b) If David has $60 more than Henry, how much money do they have altogether?​

Answers

a.)The expression of David's money as a fraction would be = 2/3×h

b.) The amount of money they have together would be = $40.

How to determine the fraction of Henry's money that is of David's?

To determine the fraction of Henry's money that is of David's, the following steps needs to be considered.

Let d represent David's money

Let h represent Henry's money

a.) Therefore, Fraction of Henry's money that belongs to David;

d = 2/3×h ----> 1

b.) d= 60+ h----->2

Substitute d= 60+h in equation 1;

60+h = 2/3h

60= 2/3h-h

60 = -1/3h

h= 60/3

h= -20

The total amount of money they both have= 60-20 = $40

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Complete question:

1/2 of David's money is 2/3 of Henry's money.

a) Express David's $ as a fraction of Henry's $.

b) If David has $60 more than Henry, how much money to they have altogether.

From the diagram below, if

= 27,

= 9, and

= 3,

then what would be the length of AB?

Answers

The length of AB in the triangle is 9 units.

How to find the side of a triangle?

A triangle is a polygon with three sides. The sum of angles in a triangle is 180 degrees.

Therefore, the side AB can be found as follows:

AC = 27 units

CD = 9 units

DB = 3 units

Therefore, let's find the height of the triangle. AD is an angle bisector. Angle bisector theorem states that an angle bisector of a triangle divides the opposite side into two segments that are proportional to the other two sides of the triangle.

Using angle bisector theorem,

AC / AB =  CD / DB

Therefore,

27 / AB = 9 / 3

cross multiply

AB = 81 / 9

AB = 9 units

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What is the compound interest earned on a four year investment at $3500 at 4.5% compounded monthly

Answers

The compound interest earned on a four year investment at $3500 at 4.5% compounded monthly is $724.46 (calculated by subtracting the initial investment amount of $3500 from the total amount of $4224.46).

Compound interest is the interest that is generated on the interest that has been accrued over a certain period of time.

The compound interest that is earned on a four year investment at $3500 at 4.5% compounded monthly can be calculated using the formula for compound interest, which is given as:

A = P(1 + r/n)^(nt)

Where:

A is the total amount of money after the investment period,P is the principal or initial amount of money invested,r is the annual interest rate,n is the number of times the interest is compounded in a year,

t is the total number of years the investment is held.Substituting the given values in the above formula,

we get:A = 3500(1 + 0.045/12)^(12*4)A

= 3500(1 + 0.00375)^(48)A

= 3500(1.00375)^(48)A

= 3500(1.2067)A

= $4,224.46

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Assume that a producer pays $300 in fixed costs. For producing 4 units of their product they pay $100 in variable costs and for producing 5 units they pay $150 as variable cost what the Marginal Cost for the fifth unit? a. $40 b. $50 c. $60 d. $80

Answers

The marginal cost for the fifth unit is $50. Hence, the correct option is b. $50.

To find the marginal cost for the fifth unit, we need to calculate the change in total cost when moving from producing 4 units to producing 5 units.

Total cost consists of both fixed costs and variable costs. The fixed costs remain constant regardless of the number of units produced, so they do not contribute to the marginal cost.

Variable costs, on the other hand, increase as more units are produced. The change in variable costs from producing 4 units to producing 5 units is $150 - $100 = $50.

Therefore, the marginal cost for the fifth unit is $50.

Hence, the correct option is b. $50.

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Write two numbers that multiply to the value on top and add to the value on bottom.
-18
7

Answers

Answer:

  9, -2

Step-by-step explanation:

You want two numbers with a product of -18 and a sum of 7.

Factors

These are easiest if you list the factor pairs of the product. You want to choose them so their sum has the sign of the required sum.

  -18 = (-1)(18) = (-2)(9) = (-3)(6)

Sums of these factor pairs are 17, 7, 3.

The pair of numbers you want is -2 and 9.

<95141404393>

What is the standard deviation?

Mean: 34
14, 14, 20, 38, 47, 48, 57

Answers

[tex]$\sigma={\sqrt {\frac {529+196+169+16+196+400+400}{7}}}$[/tex]The formula for calculating standard deviation is  [tex]\sigma={\sqrt {\frac {\sum(x_{i}-{\mu})^{2}}{n}}}[/tex], where

[tex]\sigma[/tex] is the population standard deviation, [tex]n[/tex] is the population size, [tex]x_{i}[/tex] is each value from the population, and [tex]\mu[/tex] is the population mean. We can substitute each value into the formula and simplify, which gives us our standard deviation.

[tex]$\sigma={\sqrt {\frac {(57-34)^{2}+(48-34)^{2}+(47-34)^{2}+(38-34)^{2}+(20-34)^{2}+(14-34)^{2}+(14-34)^{2}}{7}}}$[/tex]

[tex]$\sigma={\sqrt {\frac {(23)^{2}+(14)^{2}+(13)^{2}+(4)^{2}+(-14)^{2}+(-20)^{2}+(-20)^{2}}{7}}}$[/tex]

[tex]$\sigma={\sqrt {\frac {529+196+169+16+196+400+400}{7}}}$[/tex]

[tex]$\sigma={\sqrt {\frac {1906}{7}}}$[/tex]

[tex]$\sigma = \sqrt{272.285714286}$[/tex]

[tex]$\sigma \approx 16.5010822156$[/tex]

Our answer is [tex]$\sigma \approx 16.5010822156$[/tex], or, for convenience, [tex]$\sigma \approx 16.501082$[/tex], which is the most digits you'll probably need for any calculations you make.

Hope this helps!

Which statement below is not consistent with the distribution of sample means?

Answers

The statement that is inconsistent with the distribution of sample means is, "The distribution of sample means tends to pile up around the population standard deviation." Therefore the correct answer is option D.

The mean sample distribution does not "pile up" around the population standard deviation. The sample means are central tendency measurements that indicate the average values from various samples. The population standard deviation, on the other hand, measures the population's dispersion or variability. The spread of sample means can vary, but it does not explicitly "pile up" around the population standard deviation.

In summary, option (D) contradicts the distribution of sample means, since the distribution does not pile up around the population standard deviation. The other options (A, B, and C) appropriately represent the sample mean characteristics.

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The correct question is-

Which statement below is not consistent with the distribution of sample means?

A) The distribution of sample means tends to pile up around the population mean.

B) The distribution of sample means tends to be approximately normal.

C) The distribution of sample means depicts the means of all the random samples of a particular sample size.

D) The distribution of sample means tends to pile up around the population standard deviation.

Help find mean median and mode for 3 and 5

Answers

Given statement solution is :- "3 and 5 - 1," the mean is 3.5, the median is 5, and there is no mode.

To find the mean, median, and mode for the given numbers, let's start by organizing the numbers in ascending order:

For "3 and 5":

Ascending order: 3, 5

Mean:

To find the mean, we sum up all the numbers and divide the total by the count of numbers.

Mean = (3 + 5) / 2 = 8 / 2 = 4

Median:

The median is the middle value in a set of numbers when they are arranged in ascending order. Since we have two numbers, the median is the average of the two middle numbers.

Median = (3 + 5) / 2 = 8 / 2 = 4

Mode:

The mode is the value that appears most frequently in a set of numbers.

In this case, there is no repeating value, so there is no mode.

For "3 and 5 - 1":

Ascending order: 2, 5

Mean:

Mean = (2 + 5) / 2 = 7 / 2 = 3.5

Median:

Median = 5 (since we have two numbers, the median is the average of the two middle numbers, which is 5 in this case)

Mode:

Again, there is no repeating value, so there is no mode.

Therefore, for "3 and 5," the mean and median are both 4, and there is no mode.

For "3 and 5 - 1," the mean is 3.5, the median is 5, and there is no mode.

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danny's voice cracks every 20 minutes. How many times deos his voice crack in a day? In a week?

Answers

Answer:

504 voice cracks per week
72 voice cracks per day

Step-by-step explanation:

If Danny's voice cracks every 20 minutes, we can calculate the number of times his voice cracks in a day and in a week.

Number of times his voice cracks in a day:

There are 60 minutes in an hour, so there are 60/20 = 3 intervals of 20 minutes in an hour.

Since there are 24 hours in a day, Danny's voice cracks 3 times per hour * 24 hours = 72 times in a day.

Number of times his voice cracks in a week:

Since there are 7 days in a week, we can multiply the number of times his voice cracks in a day by 7.

Danny's voice cracks 72 times per day * 7 days = 504 times in a week.

Find three rational numbers between 2 and 3

Answers

2.25: This rational number is obtained by taking the average of 2 and 3. It lies exactly in the middle between the two numbers.

2.5: This rational number is obtained by taking the average of 2.25 and 2.75. It lies closer to 3 than to 2.

2.75: This rational number is obtained by taking the average of 2.5 and 3. It lies closer to 3 than to 2.

Answer:

Step-by-step explanation:

[tex]\frac{15}{7} or \frac{26}{9}[/tex]

A bag contains 3 blue marble, 7 green marbles, and 4 yellow marbles. Three marbles are picked from the bag at random without replacement. What is the probability that 2 green marbles and 1 blue marble are picked from the bag?

Answers

To find the probability of picking 2 green marbles and 1 blue marble from the bag, we need to determine the number of favorable outcomes (picking 2 green marbles and 1 blue marble) and the total number of possible outcomes.

Step 1: Determine the number of green marbles:

The given information states that there are 7 green marbles.

Step 2: Determine the number of blue marbles:

The given information states that there are 3 blue marbles.

Step 3: Determine the total number of marbles:

The given information states that there are 3 blue marbles + 7 green marbles + 4 yellow marbles = 14 marbles in total.

Step 4: Calculate the probability of picking 2 green marbles and 1 blue marble:

When picking without replacement, the probability of multiple events occurring is the product of their individual probabilities.

The probability of picking the first green marble is: 7 green marbles / 14 total marbles = 7/14.

After picking the first green marble, the total number of marbles remaining is 13 (since one green marble is already picked).

The probability of picking the second green marble from the remaining marbles is: 6 green marbles / 13 remaining marbles = 6/13.

After picking the second green marble, the total number of marbles remaining is 12 (since two green marbles are already picked).

The probability of picking the blue marble from the remaining marbles is: 3 blue marbles / 12 remaining marbles = 3/12.

To find the probability of all events occurring (picking 2 green marbles and 1 blue marble), we multiply their individual probabilities:

Probability of picking 2 green marbles and 1 blue marble = (7/14) * (6/13) * (3/12) = 126/2184 = 9/156.

Therefore, the probability of picking 2 green marbles and 1 blue marble without replacement is 9/156.



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Question: The area of a trapezium is (6ah² + 9a) units². If the perpendicular height is (4h² + 6) units, express the sum of the lengths of the parallel sides in terms of a. Sum of the lengths of the parallel sides = ? units²​

Answers

Answer:

3a units^2

Step-by-step explanation:

Area = 6ah^2 + 9a = 1/2(b1 + b2) × (4h^2 + 6)

Simplify: 6ah^2 + 9a = 2h^2(b1 + b2) × 3(b1 + b2)

Factor out b1 + b2:

6ah^2 + 9a = (2h^2 + 3)(b1 + b2)

Express sum of lengths (divide both sides by 2h^2 + 3):

(b1 + b2) = 6a^2 + 9a / 2h^2 + 3

= 3 units^2

So, the sum of the lengths is 3 units^2 (in terms of a).

Find the surface area of the cone to the nearest square unit. Use π = 3.14.
396 cm2
283 cm2
198 cm2
452 cm2

Answers

Answer:

S = π(6^2) + π(6)(9) = 90π

= about 283 cm^2

Using π = 3.14:

S = 90(3.14) = about 283 cm^2

Using the standard normal table or a calculator, find the probability below assuming the distribution is a standard normal distribution. P(Z > −1.3)​

Answers

The probability P(Z > -1.3) in a standard normal distribution is approximately 0.9032 or 90.32%.

We have,

To find the probability P(Z > -1.3) in a standard normal distribution, you can use a standard normal table or a calculator that provides cumulative probabilities.

Using a standard normal table:

The standard normal table provides the cumulative probabilities for values between 0 and the given z-score.

Since we want to find the probability of Z greater than -1.3, which is on the left side of the mean, we need to find the complementary probability of Z less than or equal to -1.3 and subtract it from 1.

Looking up -1.3 in the standard normal table, we find the cumulative probability to be 0.0968.

The probability P(Z > -1.3) is:

P(Z > -1.3) = 1 - P(Z ≤ -1.3)

P(Z > -1.3) = 1 - 0.0968

P(Z > -1.3) ≈ 0.9032

Using a calculator:

If you have a calculator that provides cumulative probabilities for the standard normal distribution, you can directly input the value -1.3 to find the probability.

Using the calculator, you would calculate:

P(Z > -1.3) ≈ 0.9032

Therefore,

The probability P(Z > -1.3) in a standard normal distribution is approximately 0.9032 or 90.32%.

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Collect the data on consumption of electricity at your home and compute daily consumption of number of units. Using this data, compute the arithmetic mean.

Answers

To compute the arithmetic mean, you would need multiple data points of daily electricity consumption. For example: (30 + 35 + 25 + 40 + 30 + 35 + 40) kWh / 7 days = 33.57 kWh per day

To compute the daily consumption of electricity in units, you need two pieces of information: the total consumption of electricity and the time period over which it was measured. Let's assume you have the total consumption in kilowatt-hours (kWh) and the number of days the consumption was measured.

To calculate the daily consumption, divide the total consumption by the number of days. For example, if the total consumption is 300 kWh and it was measured over 10 days, the daily consumption would be 300 kWh / 10 days = 30 kWh per day.

To compute the arithmetic mean, you would need multiple data points of daily electricity consumption. Let's say you have collected data for a week, with daily consumption values of 30 kWh, 35 kWh, 25 kWh, 40 kWh, 30 kWh, 35 kWh, and 40 kWh. Add up all the daily consumption values and divide the sum by the number of days to calculate the mean.

For example: (30 + 35 + 25 + 40 + 30 + 35 + 40) kWh / 7 days = 33.57 kWh per day.

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there are 600 counters in a bag .
the counters are blue or red or yellow.
5/12 of the counters are blue.
194 of the counters are red
what precentage of the counters are yellow ?
step by step plsss
xoxoxoxoxo

Answers

Approximately 26 percentage  of the counters are yellow.

To find the percentage of counters that are yellow, we first need to determine the total number of yellow counters.

Given that there are 600 counters in total, we know that the sum of the number of blue, red, and yellow counters should equal 600.

From the information provided, we know that 5/12 of the counters are blue. We can calculate the number of blue counters as follows:

Blue Counters = (5/12) * 600 = 250

We also know that 194 of the counters are red.

So, the total number of blue and red counters is:

Blue Counters + Red Counters = 250 + 194 = 444

To find the number of yellow counters, we subtract the sum of blue and red counters from the total number of counters:

Yellow Counters = Total Counters - (Blue Counters + Red Counters) = 600 - 444 = 156

Now, we can calculate the percentage of yellow counters by dividing the number of yellow counters by the total number of counters and multiplying by 100:

Percentage of Yellow Counters = (Yellow Counters / Total Counters) * 100 = (156 / 600) * 100 ≈ 26%

Therefore, approximately 26% of the counters are yellow.

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Two functions are by f(x)=3x+18(x)= 2 x1. Find (g.f) (x).​

Answers

The (g.f)(x)  of the two functions is:

(g.f) (x) = 6x + 37

How to find (g.f)(x)  of the two functions?

A function is an expression that shows the relationship between the independent variable and the dependent variable.  A function is usually denoted by letters such as f, g, etc.

To find (g.f) (x), follow the steps below:

1. Substitute the value of f(x) into the function g(x).

2. Then simplify the expression.

That is:

f(x) = 3x+18

g(x) = 2x+1

Thus, we have:

(g.f) (x) = g(f(x))

(g.f) (x) = g(3x+18)

(g.f) (x) = 2(3x+18) + 1

(g.f) (x) = 6x+36 + 1

(g.f) (x) = 6x + 37

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Show your work please help me please please help mee due Tuesday

Answers

Answer:

11.5 or 11 1/2 (eleven and a half)

Step-by-step explanation:

so we can add the whole numbers together

5 + 6 = 11

then we are left with the fractions

1/3 + 1/6

we need to make both sides equal so we multiply both the upper and lower part of 1/3 by 2

which gives us 2/6

then you simply add 2/6 and 1/6 together which is 3/6

3/6 can be simplified to 1/2 or 0.5

just add that back to the original 11 you added up and your final answer is

11.5 or 11 1/2 (eleven and a half)

Answer:

The answer is

[tex]11 \frac{3}{6} [/tex] or 11.5

or in simplest form

11½

Step-by-step explanation:

5⅓+6⅙

[tex] = \frac{16}{3} + \frac{37}{6} [/tex]

Taking LCM which is 6

[tex] \frac{ \frac{16}{3} + \frac{37}{6} }{6} [/tex]

[tex] \frac{2(16) + 1 \times 37}{6} [/tex]

[tex] \frac{32 + 37}{6} [/tex]

[tex] = \frac{69}{6} [/tex]

[tex] = 11 \frac{3}{6} [/tex]

11½ in simplest form or 11.5

What is the angle of p in the drawing below? Type in numerical answer only

Answers

Answer:

57° + 108° + p = 180°

165° + p = 180°

p = 15°

7 over 19 as a percentage

Answers

Answer:

36.84%

Step-by-step explanation:

7 over 19 as a percentage?

We Take

(7 ÷ 19) x 100 ≈ 36.84%

So, the answer is 36.84%.

The list shows the number of visitors to an exhibition. 185 349 107 355 451 Estimate, by rounding each number to the nearest 100, how many visitors there were.​

Answers

Answer: Total visitors =1500

Step-by-step explanation:

By rounding off each no. nearest to 100 is :

185=200, 349=300, 107=100, 355= 400. 451= 500

By adding round off  no. i.e.200+300+100+400+500= 1500

So total no. of visitors were 1500

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