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What is the greater of two numbers whose product is 900 if sum of the two numbers exceeds their difference by 30?
Wiki User
∙ 11y ago
Suppose the two numbers are A and B, with A > B.Then A + B = A - B + 30
2B = 30 and so B = 15
Then AB = 900 implies A = 900/B = 900/15 = 60.
Suppose the two numbers are A and B, with A > B.Then A + B = A - B + 30
2B = 30 and so B = 15
Then AB = 900 implies A = 900/B = 900/15 = 60.
Suppose the two numbers are A and B, with A > B.Then A + B = A - B + 30
2B = 30 and so B = 15
Then AB = 900 implies A = 900/B = 900/15 = 60.
Suppose the two numbers are A and B, with A > B.Then A + B = A - B + 30
2B = 30 and so B = 15
Then AB = 900 implies A = 900/B = 900/15 = 60.
Wiki User
∙ 11y ago
Wiki User
∙ 11y agoSuppose the two numbers are A and B, with A > B.Then A + B = A - B + 30
2B = 30 and so B = 15
Then AB = 900 implies A = 900/B = 900/15 = 60.
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