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Two integers, A and B, have a product of -48. What is the greatest possible sum of A and B?
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"Two integers, A and B, have a product of -48" which means A*B = -48
I'm going to solve for B to get B = -48/A I just divided both sides by A
now we're asked this: What is the greatest possible sum of A and B? Let y = A+B then plug in B = -48/A to get y = A + (-48/A) and finally replace A with x. So we're making A = x y = x + (-48/x) with me so far?
Thanks!
well this isn't finished though, but hopefully you see how to finish up
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Basically one of ur numbers will be negative. 6*-8= -48
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