1 and 0 are the two whole numbers with their sum same as their difference
For the product to be zero, one of the numbers must be 0. So the question is to find the maximum sum for fifteen consecutive whole numbers, INCLUDING 0. This is clearly achived by the numbers 0 to 14 (inclusive), whose sum is 105.
64
39800
Assuming the two numbers must be positive whole numbers, the answer is 1 and 11. If they need to be non-negative, it is 0 and 12. If negative numbers are permitted (eg -1 and 13) there is no limit to the sum - ie there is no maximum.
-1+1=0
'a' can be any number whatsoever. The sum of +a and -a is always zero.
1 and 0 are the two whole numbers with their sum same as their difference
Zero and 15.
a2+16 cannot be factored. There are no two numbers whose product is 16 and whose sum is 0.
-2 and 2 equals zero and pretty much anything else oposite
Take any number, we will refer to that number as n. Now: -n+n=0 For example: -1+1=0
i need 2 numbers whose sum is 832AnswerThe numbers are n and (832 - n) where n is any number from 0 to 416.
For the product to be zero, one of the numbers must be 0. So the question is to find the maximum sum for fifteen consecutive whole numbers, INCLUDING 0. This is clearly achived by the numbers 0 to 14 (inclusive), whose sum is 105.
DUDE ITS SIMPLE 5 x 0 =-|
60
The numbers are -4, -2, 0, and 2.