If chase runs 5 miles in 60 minutes, how far will he run in 3 hour if he countines run at the same rate

A. 0.067

B.1/4 miles

C.36 miles

D. 15 miles

If Chase runs 5 miles in 60 minutes, then his rate is 5 miles/60 minutes = 1/12 mile per minute.

If Chase continues to run at the same rate for 3 hours, then he will run for 3 hours x 60 minutes/hour = 180 minutes.

Therefore, Chase will run 180 minutes x 1/12 mile per minute = 15 miles.

The answer is D. 15 miles.

A whale swims 200 miles in 5 days. Identify which equation could be used to find how many miles it swims in 16 day

A.200=16x
B. y=200x16
C.y=40x16
D.y=200x16x5

To find how many miles the whale swims in 16 days, we can use the concept of ratios. We can set up a proportion to solve for the unknown distance the whale will swim in 16 days.

The given information states that the whale swims 200 miles in 5 days. This can be represented as the ratio 200 miles / 5 days.

Let "x" represent the unknown distance the whale will swim in 16 days. This can be represented as x miles / 16 days.

Setting up the proportion:

200 miles / 5 days = x miles / 16 days

To solve for x, we can cross multiply:

(200 miles)(16 days) = (5 days)(x miles)

3200 miles = 5x

Divide both sides by 5 to isolate x:

3200 miles / 5 = x

640 miles = x

Therefore, the equation that could be used to find how many miles the whale swims in 16 days is:

x = 640

The correct answer is not provided among the options.

Is it A B C or D

Apologies for the previous response. Based on the given options, the equation that could be used to find how many miles the whale swims in 16 days is:

A. 200 = 16x

In this equation, "x" represents the unknown distance the whale will swim in 16 days.

Which of these objects would reach 100 feet in the least amount of time

A.object A

B.object B

C.object C

D. They would all reach 100 feet at the same time

To determine which object would reach 100 feet in the least amount of time, we need more information about the objects and their speeds. Without knowing the speeds of the objects, we cannot determine which one would reach 100 feet in the least amount of time.

Therefore, the answer is not provided among the options.