Who drove the fastest? Circle the correct answer. A) 363 miles in 6 hours B) 435 miles in 7 hours C) 500 miles in 8 hours D) 215 miles in 5 hours

Answers

Answer 1
Answer: Answer=C

TO find out who was the fastest, we'll have to divide the speed by the time and see which value is greatest.

a) 363mi 6hr 363/3=60.5mi/hr
b) 435mi 7hr 435/7=62.14mi/hr
c) 500mi 8hr 500/8=62.5mi/hr
d) 215mi 5hr 215/5=43mi/hr

C has the greatest value, so the person who drove the fastest was C
Answer 2
Answer: c 500 miles in 8 hours

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Laura walks 3/5 mile to school each day. Isaiah's walk to school is 3 times al long as Laura's how far does Isaiah walk to school each day

Solve the proportion. s+1/4=4/8

Answers

The value of s for the given expression will be 1 / 4.

What is an expression?

Expression in maths is defined as the collection of the numbers variables and functions by using signs like addition, subtraction, multiplication and division

The given expression will be solved as:-

s  +  ( 1 / 4 )  = 4 / 8

( 4s  +   1 ) / 4  =  4 / 8

4s  +  1  = 2

4s  =  1

s   =  1 / 4

Therefore the value of s for the given expression will be 1 / 4.

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5*s-(4*s)-(1/2) = -1/4-(4/8) // + -1/4-(4/8)

5*s-(4*s)-(1/2)-(-1/4)+4/8 = 0

5*s-4*s-1/2+1/4+4/8 = 0

s+1/4 = 0 // - 1/4

s = -1/4

s = -1/4

Sujit runs at 6 km/hour and Rana at 8 km/hour .Rana catches Sujit in 9 minutes.What was the distance between sujit and Rana, when Rana started?

Answers

The initial distance between Sujit and Rana, when Rana started, was 300 meters.

Let's first convert the time of 9 minutes into hours:

1 minute = 1/60 hours

9 minutes = 9/60 hours = 0.15 hours

Now, let's assume that Rana started at a distance of "x" kilometers from Sujit.

When Rana catches Sujit, they both would have covered the same distance.

The distance covered is equal to the product of their respective speeds and time taken:

Distance covered by Sujit = 6 km/hour × 0.15 hours = 0.9 km

Distance covered by Rana = 8 km/hour × 0.15 hours = 1.2 km

Now, we know that when Rana catches Sujit, the distance between them is equal to 0 km, as they meet at the same point. So, the difference in their distances is equal to the initial distance between them:

Initial distance between Sujit and Rana = Distance covered by Rana - Distance covered by Sujit

Initial distance between Sujit and Rana = 1.2 km - 0.9 km

= 0.3 km

Now, we need to convert this distance from kilometers to meters:

1 km = 1000 m

0.3 km = 0.3 × 1000 m

0.3km = 300 m

So, the initialdistance between Sujit and Rana, when Rana started, was 300 meters.

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1 he and 51 minutes
I think its correct
if its not than sorry

Janet has 17 quarters and $13 in bills. How much total money does she have?

Answers

the answer is $17.25 because you do 17 divided by 4 since 4 quarters goes into a dollAR

Any suggestions or ideas

Answers

Hello!

a) Julie can read 0.8 pages.

The ratio of Julie's pages per minute is 60/75. As one minute, this equals 0.8 pages, or 4/5 pages.

b) p/m=4/5=350/m

To set up the proportion we will create variable labels to show where certain numbers will be in our proportion. our pages will be the numerators and minutes will be the denominators.

c) It will take her 437.5 minutes.

There are two ways to solve the proportion. You can find the multiplier between the numbers by dividing the second numerator by the first, and multiplying the quotient by the one denominator to find x.

You can also cross multiply, which sets up an equation to solve for x. This would give us 4x=1750. If we solve we get 437.5

I hope this helps!



ben earns $12,800 a year.15% of his yearly pay is taken out for taxes. how much does ben pay in taxes?

Answers

Hello  Arielrivera21

You first need to find 15 percent out of 12800

15/100 x 12800/1

= $1920

:)

Please helpUse p(x)=x^2+4x+9. Find a polynomial r(x) such that p(x)+r(x)=2x^2-6x+14.

Find a polynomial s(x) such that p(x)+s(x)=2x^2+14

Find a polynomial t(x) such that p(x) + t(x) has degree 2 and p(x) * t(x) has degree 3.

Answers

Okay if you really want it simple, the answer for part C is many solutions for both such that a has a degree of 3 for p(x)•t(x) and a also has a degree of 2 for p(x)+t(x). And it a does not equal zero. I listed two examples on there. Please take a look and let me know if you have questions