Question

Mike bought a photo frame which measured 8 inches in length and 7 inches in width. Determine the diagonal length of the photo frame

Answer 1

Answer:

10.63 inches

(b)2+(h)2=(H)2

(8)2+(7)2=(H)2

64+49=(H)2

113=(H)2

H=10.63

Answer 2

The diagonal length of the photo frame having measurements of 8 inches in length and 7 inches in width is 10.63 inches.

How is the diagonal of a rectangle determined?

The diagonal of a rectangle having a length l and width w will be:

d = √(l² + w²).

How to solve the question?

In the question, we are asked to determine the diagonal length of the photo frame bought by Mike, having measurements of 8 inches in length and 7 inches in width.

We know the photo frame is in the shape of a rectangle, as it has a length and a width.

We also know that the diagonal of a rectangle having a length l and width w will be:

d = √(l² + w²).

So, by substituting l = 8 and w = 7, in the above relation, we can calculate the diagonal of the photo frame as:

d = √(8² + 7²),

or, d = √(64 + 49),

or, d = √113,

or, d = 10.63.

Therefore, the diagonal length of the photo frame having measurements of 8 inches in length and 7 inches in width is 10.63 inches.

Learn more about the diagonal of a rectangle at

brainly.com/question/23008020

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