A rectangle has an area of k2 + 19k + 60 square inches. If the value of k and the dimensions of the rectangle are all natural numbers, which statement about the rectangle could be true? The length of the rectangle is k – 5 inches. The width of the rectangle is k + 4 inches. The length of the rectangle is k – 20 inches. The width of the rectangle is k + 10 inches.

The width of the rectangle is k+4 inches

Step-by-step explanation:

you have which can be factorized to (k+4)(k+15)

if the length of the rectangle is k-5 that would mean that we can write as (k-5)n which we know is false, so the only one that applies is k+4

answer

false

explanation

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