Bruce traveled 15 kilometers in 60 minutes.Which ratio accurately shows how many minutes it took Bruce to travel one kilometer?

Answers

Answer 1

Answer: it would be D. You find this out by dividing 60 by 15 to get how many minutes it takes him to travel one kilometer. So, now you know that it takes him 4 mins to travel one kilometer. ( 4 : 1 ) Hope this helps! :D Let me know if it is right!

Related Questions

3(y+4)-2=y+(y+5) ^^please show the work with the answer. also, if you could do the check, that would be very helpful. thank you soooo much :))
If a triangle has 3 side one is 12 one is 72 what is the last sude
From 5 miles to 16 miles
What is the answer to 3(m-4)-6(2m-1)
The expression 4x/5 - 2x/5 is equivalent to...a.) x/2 b.) x/5 c.) x/15 d.) 2x/15

A family of 2 adults and 3 children goes to a play. Admission costs $8 per adult and $5 per child. What expression would show the total admission cost for the family?

Answers

the answer is $31 cause 5x3=15 and 8x2=16. add 15 and 16 together and then you get 31

A = 8
C= 5
2xA = 16
2x8 =16
3xC = 15
3x5=15
2a+c
16+15 = 31
Your answer would be 31 and it would be 2a+3c.

How does the suffix help you understand the meaning of announcement

Answers

The suffix -ment means that they are doing an action or saying something. To announce something means to say it. So it means you are going to speak about something using an action.

use the digits 1, 2, 3, 4 and 5 so the quotient is greater than 200 and the reminder is zero. Use each digit only once.

9635 / xx = xxx

Answers

$(9635)/(xx)=xxx\n\n9635=5\cdot41\cdot47=41\cdot235\n\nAnswer:(9635)/(41)=235$

Hannah and Francine have $120. Hannah and Peter have $230. Peter has six times as much as Francine. How much does Hannah have?

Answers

Answer:

The amount that Hannah has is $98

Step-by-step explanation:

Let

x-----> amount that Hannah has

y ----> amount that Francine has

z ----> amount that Peter has

we know that

$x+y=120$ ----> equation A

$x+z=230$ ----> equation B

$z=6y$ -----> equation C

substitute equation C in equation B

$x+6y=230$ ----> equation D

we have

$x+y=120$ ----> equation A

$x+6y=230$ ----> equation D

Solve the system of equations A and D by graphing

Remember that the solution is the intersection point both graphs

using a graphing tool

The solution is the point (98,22)

see the attached figure

Find the value of z

$z=6y$ ----> $z=6(22)=132$

therefore

The amount that Hannah has is $98

The amount that Francine hasis $22

The amount that Peter has is $132

What. Is 3/4 of 200 pounds

Answers

$(3)/(4)*200=150\ pounds$

$200*3=600\n 600:4=150$

3/4 . 200 = 1/4 . 200 + 1/2 . 200 = 50 + 100 = 150

Glen collects a total of 450 stamps from the United States,Great Britain,and India. In his collection, 52% of the stamps are US stamps. He has 3/5 as many Indian stamps as British stamps. How many Indian stamps does Glen have? What percent of Glen' collection are British stamps?

Answers

First, you are going to find out how many stamps 52% of the 450 stamps is.

To do so, multiply 450 by 0.52 and get 234.

Now, subtract the number from 450 to find out how many stamps are from India and Great Britain. You now have 216.

Since 3/5 of the stamps are from India, we are going to divide by 5 because we are working with fifths of the 216 stamps.

216/5 = 43.2

Multiply 43.2 by 3 to get 3/5 of the 216 stamps. You get 129.6 stamps from India. You can say he has about 130 stamps, or down round to the nearest whole stamp which is 129.

To find the percent of British stamps Glen has, subtract 129.6 from 216. You get 86.4

Now divide 86.4/216 to get 0.4, which as a percent is 40%.

Glen has 234 stamps from the Unites States. About 130 stamps from India. And 40% of his stamps are from Great Britain.

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The front of an A-frame house is in the shape of a triangle.The height of the house is 20 feet.The area of the front of a A-frame is 600 square feet. Write and solve an equation to find the base of the A-frame house.

The admission for a fair is $6 for adults, $4 for children, and $3 for senior citizens. Twelve people paid a total of $50 for admission. If 8 children attended, how many adults and senior citizens attended?