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Setler [38]
3 years ago
7

Two cars left the same place moving in opposite directions, the first car at 65mph and the second 2.5mph faster. When will they

be 268 miles apart?
Mathematics
1 answer:
puteri [66]3 years ago
3 0

<u>Answer:</u>

Approximately after 2 hours the distance between the two cars will be 268 miles.

Solution:

We know distance = speed\times time.

Here it is given that the speed of Car 1 is 65 mph and the speed of car 2 is 2.5 mph faster than car 1. It means that the speed of car 2 is (65+2.5) = 67.5 mph

We will use the below given equation to find out the time after which the distance between the two cars will be 268 miles.

Let ‘t’ be the time after which the distance between the two car will be 268 miles.

∴ A/Q,  65t + 67.5t = 268

132.5t = 268

t = \frac{268}{132.5}

t = 2.02 hour

Therefore, approximately after 2 hour the distance between the two cars will be 268 miles.

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Answer:

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2 years ago
You and your friend live 12 miles apart. you leave home at the same time and travel ttoward eacth other.you walk at the rate of
mr Goodwill [35]

Step 1: Assign variable for the unknown that  you need to find.

d_w \; \rightarrow \; Distance \; you \; traveled \; by \; walk \; in \; miles \\ d_c \; \rightarrow \; Distance \; traveled \; by \; your \; friend \; using \; bicycle \; in \; miles  \\ t \; \rightarrow \; Time \; Taken \; in \; hours

Step 2: List the given details

Distance between you and your friend is 12 miles. It means the total distance traveled by you by walk and your friend using bicycle when both travel towards each other to meet in 't' hours

Equation 1:

d_w+d_c=12

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Step 3: Set up an equation using the relationship between distance, time and rate.

Distance=Rate \times Time

d_w=r_w \times t=4t \\\\ d_c = r_c \times t = 11t

Substituting the above in equation 1

4t+11t=12 \\ Combining \; Like \; Terms \\\\ 15t=12 \\ Dividing \; 15 \; on \; both \; sides \\\\ 15t \div 15=12 \div 15 \\\\ t=0.8 hours

Distance traveled by you by walking from home and distance travelled by your friend in cycle in 0.8 hours is given below:

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Answer:

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see the attached figure to better understand the problem

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