Jamal is creating toys to sell. He is averaging 8 toys every 5 days. If he continues at this rate, how many days will it take to fill an order of 75? Round to the nearest whole number of days. (1 point)

Responses

10 days
10 days

120 days
120 days

47 days
47 days

375 days

To find the number of days it will take to fill an order of 75 toys, we can set up a proportion:

8 toys / 5 days = 75 toys / x days

Cross-multiplying, we get:

8x = 75 * 5

8x = 375

Dividing both sides by 8, we get:

x = 375 / 8 ≈ 47

Therefore, it will take Jamal approximately 47 days to fill an order of 75 toys.

To find out how many days it will take for Jamal to fill an order of 75 toys, we need to divide the total number of toys (75) by the average number of toys he creates per day (8 toys every 5 days).

First, we need to find out how many groups of 8 toys are in 75 toys. To do this, we divide 75 by 8:

75 ÷ 8 = 9.375

Since we cannot have a fraction of a day, we need to round up to the nearest whole number of days. In this case, we round up to 10 days.

Therefore, it will take Jamal approximately 10 days to fill an order of 75 toys.

To find out how many days it will take for Jamal to fill an order of 75 toys, we can set up a proportion using the given rate.

The rate is 8 toys every 5 days. This can be written as:

8 toys / 5 days = 75 toys / x days

To solve for x (the number of days), we can cross multiply:

8 * x = 5 * 75

Simplifying this equation, we get:

8x = 375

Now, let's solve for x:

x = 375 / 8

x ≈ 46.875

Rounding to the nearest whole number, it will take Jamal approximately 47 days to fill an order of 75 toys.

Ramon makes 33 donuts every 7 hours. Using a unit rate, determine how many whole donuts he would make in 5 hours.(1 point)

Responses

1
1

46
46

4
4

23

To determine how many whole donuts Ramon would make in 5 hours, we can first find the unit rate, which represents the number of donuts made per hour.

The unit rate can be calculated by dividing the total number of donuts (33) by the total number of hours (7):

33 donuts / 7 hours = 4.714 donuts per hour

Rounding to the nearest whole number, the unit rate would be 5 donuts per hour.

To find the number of donuts made in 5 hours, we can multiply the unit rate by the number of hours:

5 hours * 5 donuts per hour = 25 donuts

Therefore, Ramon would make approximately 25 whole donuts in 5 hours.

that is wrong

Apologies for the confusion. Let's calculate the correct answer.

To determine the number of whole donuts Ramon would make in 5 hours, we can multiply the number of donuts he makes per hour by the number of hours:

33 donuts / 7 hours = 4.714 donuts per hour

Now, we can multiply the unit rate by the number of hours:

4.714 donuts per hour * 5 hours = 23.57 donuts

Rounding to the nearest whole number, Ramon would make approximately 24 whole donuts in 5 hours.

Therefore, the correct answer is 24.

Raquel gets paid $75 per week to mow 8 yards. Which equation would represent how to compute her wage for each yard?(1 point)

Responses

75/8=x1
Start Fraction 75 over 8 End Fraction equals Start Fraction x over 1 End Fraction

8/75=x1
Start Fraction 8 over 75 End Fraction equals Start Fraction x over 1 End Fraction

75/7=x1
Start Fraction 75 over 7 End Fraction equals Start Fraction x over 1 End Fraction

75/7=8x

To compute Raquel's wage for each yard, we can divide the total amount she gets paid ($75) by the number of yards she mows (8). This can be represented by the equation:

75 / 8 = x

Therefore, the correct equation to compute her wage for each yard is:

75/8 = x

Jesse uses 13 pints of paint for 5 paintings. How many pints does he use for each painting? How many paintings will he complete if he uses 44 pints? How many pints will he need for 29 paintings?

To find out how many pints of paint Jesse uses for each painting, we divide the total number of pints (13) by the number of paintings (5):

13 pints / 5 paintings = 2.6 pints per painting

Therefore, Jesse uses approximately 2.6 pints of paint for each painting.

To determine how many paintings Jesse can complete if he uses 44 pints of paint, we divide the total number of pints (44) by the pints used per painting (2.6):

44 pints / 2.6 pints per painting ≈ 16.92 paintings

Since we can't have a fraction of a painting, we round down to the nearest whole number. Therefore, Jesse will be able to complete 16 paintings if he uses 44 pints of paint.

Finally, to calculate how many pints Jesse will need for 29 paintings, we multiply the pints used per painting (2.6) by the number of paintings (29):

2.6 pints per painting * 29 paintings ≈ 75.4 pints

Since we can't have a fraction of a pint, Jesse will need approximately 76 pints of paint for 29 paintings.

Jesse uses 13 pints of paint for 5 paintings. How many pints does he use for each painting? How many paintings will he complete if he uses 44 pints? How many pints will he need for 29 paintings?(1 point)

Responses

Pints Paintings
13 5
13 1
44 3.38
377 29Pints Paintings 13 5 13 1 44 3.38 377 29

Pints Paintings
13 5
2.6 1
44 114.4
75.4 29Pints Paintings 13 5 2.6 1 44 114.4 75.4 29

Pints Paintings
13 5
0.38 1
44 115.7
11.02 29Pints Paintings 13 5 0.38 1 44 115.7 11.02 29

Pints Paintings
13 5
2.6 1
44 16.92
75.4 29

From the given information, we know that Jesse uses 13 pints of paint for 5 paintings.

To find out how many pints he uses for each painting, we divide the total number of pints (13) by the number of paintings (5):

13 pints / 5 paintings = 2.6 pints per painting

So, Jesse uses 2.6 pints of paint for each painting.

If Jesse uses 44 pints of paint, we can divide the total number of pints (44) by the pints used per painting (2.6):

44 pints / 2.6 pints per painting ≈ 16.92 paintings

Since we can't have a fraction of a painting, Jesse will be able to complete 16 paintings using 44 pints of paint.

To determine how many pints Jesse will need for 29 paintings, we multiply the pints used per painting (2.6) by the number of paintings (29):

2.6 pints per painting * 29 paintings = 75.4 pints

Therefore, Jesse will need approximately 75.4 pints of paint for 29 paintings.