Find two numbers:

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• Find two numbers whose sum is 46 and whose difference is 8

  97468 Find two numbers whose sum is 46 and whose difference is 8. Find two numbers whose sum is 46 and whose difference is 8. (We will call the two numbers x and y.) Find two numbers whose sum is 46 and whose difference is 8 .

• Sum and product of numbers

  43588 Word Problem - Optimization - Applications of Derivatives: Find two numbers whose sum is 10 and product is as large as possible. Find two numbers whose sum is 10 and product is as large as possible.

• Algebra

  200295 Find two numbers whose sum is 58 and whose difference is 4. ( we will call the two numbers x and y). Find two numbers whose sum is 58 and whose difference is 4. ( we will call the two numbers x and y).

• Critical Numbers of Asymptotes

  but So, y=0 is the only horizontal asymptote (b) Find its critical numbers. Since , let f'(x)=0, we get x=0 or x=-1/6 So, two critical numbers are x=0 or x=-1/6 (c) Find its inflection points.

• To find the sum in normalized floating point representation

  Then add the mantissas of the two numbers and the exponent of the result will be written the same exponent as that of the two numbers. .38756 E -02 + .74387 E -02

• Find the median

  If the numbers are in order from smallest to largest (or largest to smallest) the median is simply the number in the middle. If there are two numbers in the middle, you simply average these middle two numbers (add the numbers and divide by 2).

• Find two numbers whose sum is 39 and such that one is 2 times as large as the other.

  Find two numbers whose sum is 39 and such that one is 2 times as large as the other ( we will call the two numbers x and y) Solution: Clue 1: numbers whose sum is 39 --> x + y = 39 ---------------- (1) Clue 2: one is 2 times as large as the

• Writing Equations from Word Problems question

  97824 Writing Equations from Word Problems Question Find two numbers whose sum is 51 and whose difference is 21. Find two numbers whose sum is 51 and whose difference is 21 . (We will call the two numbers x and y .)

• Design an algorithm

  To find two closest numbers, we have to compare every two numbers in the input list. There are n(n-1)/2 = O(n^2) pairs of numbers. We have to go through all n(n-1)/2 pairs and then find two closest numbers. The complexity is O(n^2).