0
What else can I help you with?
Can 5 odd numbers make 50?
No. Two odd numbers added together always give an even number. Two even numbers added together always give an even number. An odd and an even number added together always give an odd number. So, if we have 5 odd numbers - a, b, c, d and e a + b will be even c + d will be even So if (a + b) + (c + d) is even, adding e to that will have to be an odd number - but 50 is even, so it cannot be done.
What three numbers when multiplied OR added together equal 7.11?
I just did a very similar problem where you have to find a set of numbers so that when multiplied or added together you get 7. So i just plugged in your 7.11 into my formula and got an answer. Its a bit complicated how I got there. Essentially I used the formula a/b+(a-b)/b+b^2=(whatever number you want). And the formula a/b*(a-b)/b*b^2=(the number you want). Then I plugged in 7.11, combined the two formulas to solve for b. Used my calculator to find the solution (which should be in terms of fourth roots and square roots) and got these numbers. (they are rounded) a=3.121604582 b=.84392981. Notice that each of those equations uses 3 terms (a/b, (a-b)/b, b^2). Those are the three numbers. So finally, the numbers are... 3.698891237, 2.698891237, .7122175253. If you want whole numbers though... I cant help.
How does the absolute value of the sum relate to the absolute value of the two numbers being added?
|a + b| ≤ |a| + |b|
What two numbers multiplied equal negative -23 and added together equal 13?
-10
What addition states the order in which numbers are added does not changed?
The property that states the order in which numbers are added does not change the sum is known as the Commutative Property of Addition. This means that for any two numbers (a) and (b), the equation (a + b = b + a) holds true. This property allows for flexibility in how numbers can be grouped and rearranged in addition without affecting the final result.
Is addition a commutative?
Yes, addition is a commutative operation. This means that the order in which two numbers are added does not affect the sum; for example, (a + b = b + a) for any numbers (a) and (b). This property holds true for all real numbers.
Swap two numbers using call by value and call by reference?
You cannot swap two numbers using call by value, because the called function does not have access to the original copy of the numbers.Swap with call by reference... This routine uses exclusive or swap without temporary variable.void swap (int *a, int *b) {*a ^= *b;*b ^= *a;*a ^= *b;return;}
What is the answer to a x b?
The answer to a x b, where "a" and "b" are any two numbers, is the product of those two numbers. To find the result, simply multiply the values of a and b together. For example, if a = 3 and b = 4, then a x b = 12.
How to swap two numbers by call by reference in c plus plus?
void swap(int& a, int& b ) { a^=b^=a^=b; }
What states that two or more numbers can be added in any order or multiplied in any order?
The property that states two or more numbers can be added or multiplied in any order is known as the Commutative Property. For addition, this means that ( a + b = b + a ), and for multiplication, it means that ( a \times b = b \times a ). This property holds true for real numbers, integers, and many other number systems.
What does associative properties of multiplication mean?
The associative property of multiplication states that for any three numbers a, b and c, (a * b) * c = a * (b * c) and so we can write either as a * b * c without ambiguity. ie, when multiplying three numbers together, you can multiply the first two together and then multiply the result of that by the third, or multiply the second two numbers together and multiply that result by the first, and you will get the same answer.
When two numbers are added The sum is the same regardless of the order of the addends?
This property is known as the commutative property of addition. It states that changing the order of the numbers being added does not affect the sum; for example, ( a + b = b + a ). This property holds true for all real numbers, ensuring that the result remains constant regardless of how the numbers are arranged.
