Find two numbers whose difference is 5 and whose product is a minimum
What are the 'numbers'? Integers? Natural numbers? Whole numbers?
(0,5) , (2.5, -2.5) , (7.5, 2.5) , (10, 5)
Anyway, there's a logic behind this question. Two negatives multiplied to each other will make a positive. Two positives multiplied to each other will make a positive. A negative and a positive will make a negative.
Negative is always less than a positive, so one number must be negative. See what I did there?
But as you are given the choices, you may find out their products. \(5 \times 0 = 0\) \(2.5 \times -2.5 = -6.25\) \(7.5 \times 2.5 = 18.75\) \(10 \times 5 = 50\)
Which number, according to you, is the least?
so it has to be (2.5, -2.5) because one has to be negative?
Yes, exactly!
ohhhh! mmmm, i get it :)
Join our real-time social learning platform and learn together with your friends!