On a recent trip, Lamar's distance varied directly with the number of hours he drove. He traveled 288 miles in 6 hours. Which equation shows Lamar's distance, d, based on the number of hours, h, he drove?

(A) d = 6h

(B) d = 50h

(C) d = 48h

(D) d = 288h

Question

Rylie Anderson

Mathematics

2 October, 11:09

On a recent trip, Lamar's distance varied directly with the number of hours he drove. He traveled 288 miles in 6 hours. Which equation shows Lamar's distance, d, based on the number of hours, h, he drove?

(A) d = 6h

(B) d = 50h

(C) d = 48h

(D) d = 288h

+2

Answers (1)

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Aguirre · Answer 1

d = 48 h

Step-by-step explanation:

Lamar's distance traveled is directly proportional to the number of hours be drove.

So distance (d) ∝ hours (h)

Lamar traveled 288 miles in 6 hours

Since d ∝ h

then d = kh [ where k is the proportionality constant ]

if 288 = k * 6

k = = 288/48

Therefore, equation will be d = 48 h will be the equation

On a recent trip, Lamar's distance varied directly with the number of hours he drove. He traveled 288 miles in 6 hours. Which equation shows Lamar's distance, d, based on the number of hours, h, he drove?(A) d = 6h(B) d = 50h(C) d = 48h(D) d = 288h

On a recent trip, Lamar's distance varied directly with the number of hours he drove. He traveled 288 miles in 6 hours. Which equation shows Lamar's distance, d, based on the number of hours, h, he drove?

(A) d = 6h

(B) d = 50h

(C) d = 48h

(D) d = 288h