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20
h ------------------------- w
d | 4t | 5

d+4t+5=20
d=15-4t

A
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I think the question becomes mind boggling once you arrive pretty quickly at 15 = 4t.
But the trick is to realize that the question asks for relationship between distance d and time t at any point during the journey, for which distance will be arrived at by subtracting distance travelled until that point in time t from total 15 miles.

Hence, equation becomes d = 15-4t , where t is time elapsed at any point in time during the walk, 4t is the distanced covered in time t, and d is the remaining distance from home from total 15 miles.
Hope it's clear.
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George's home is 20 miles from his place of work. One day as he is driving home from work, his car breaks down when he is 5 miles from work. He starts walking toward his home at an average rate of 4 miles per hour. If d represents his distance from home, in miles, and t represents the time, in hours, that he has been walking, which of the following gives d in terms of t ?

A.​ d = 15 - 4t​
B.​ d = 20 - 4t​
C.​ d = 4t - 15​
D.​ d = 4t - 20​
E.​ d = 4t + 5

You can either solve this question by plugin approach or by forming an equation connecting d and t, where d represents his distance from home and t represents his walking time in hours.

#1 : Plugin approach

It's given that the distance between George's home and his workplace is 20 miles. When his car breaks down he is 5 miles away from work. That means he needs to walk 15 miles to reach home.

So we can say that the value of 'd' should be 15 miles when t =0.

Why don't we plugin these values and cross-check how many options will satisfy this condition? Let's try it out

A.​ d = 15 - 4t​ ==> t =0, d = 15
B.​ d = 20 - 4t​ ==> t =0, d = 20 Eliminated
C.​ d = 4t - 15​ ==> t =0, d = -15 Eliminated
D.​ d = 4t - 20​ ==> t =0, d = -20 Eliminated
E.​ d = 4t + 5 ==> t =0, d = 5 Eliminated

The above condition is only satisfied in Option A. Hence, Option A is the correct answer.

#2 Forming the equation

We know that George needs to walk 15 miles to reach home from the breakdown point. He walks at an average speed of 4 miles /hr.

Distance covered by George by walking 't' hours = 4t

The remaining distance left to reach home i.e d = 15 -4t


Option A is the correct answer.


Thanks,
Clifin Francis,
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Confusing wording, had to ignore a lot of logical issues and just assume things are as they are. Still, answer in 30 secs.
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