Question

The perimeter of a rectangular pool is more than 62 meters, and the width is at least 10 meters less than the length. Which system of inequalities represents the possible length in meters, l, and the possible width in meters, w, of the pool? w ≤ 10 â€" l 2l 2w ≥ 62 w ≤ 10 â€" l 2l 2w > 62 w ≤ l â€" 10 2l 2w ≥ 62 w ≤ l â€" 10 2l 2w > 62.

Answer 1

Answer:

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Step-by-step explanation:

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Answer 2

The system of inequalities that represents the possible length in meters, l and the possible width in meters, w is given as l + w > 31 and  w ≥ l - 10

The formula for calculating the perimeter of the rectangular ool is expressed as:

P = 2(l + w)

• l is the length of the ool
• w is the width of the ool

If the perimeter of a rectangular ool is more than 62 meters, hence;

• 2(l+w) > 62
• l + w > 31

If the width is at least 10 meters less than the length, this is expressed as:

• w ≥ l - 10

Hence the system of inequalities that represents the  possible length in meters, l, and the possible width in meters, w is given as l + w > 31 and  w ≥ l - 10

Learn more on inequalities here: brainly.com/question/25799000