576 and 448.
You can find this through the equation 9x+7x=1024.
Combine like terms: 16x=1024
Divide by 16: x=64
Then substitute back into the equation to get 9(64)+7(64)=1024
Multiply and you get your answers.
Yes the sum of two integers will always be an integer.
a ratio of integers
Two positive integers cannot have a sum which is negative!
5 & 10
No, the sum of two integers is not equal to the difference of the same two integers, except in specific cases. For two integers ( a ) and ( b ), the sum is ( a + b ) and the difference is ( a - b ). These two expressions can only be equal if one of the integers is zero or if they are equal (i.e., ( a = b )). In general, the sum will be greater than or less than the difference, depending on the values of ( a ) and ( b ).
Yes the sum of two integers will always be an integer.
Two integers are additive inverses if their sum is zero
a ratio of integers
There are no two consecutive integers that sum to 58. With two consecutive integers, one is even, the other is odd. The sum of an even number and an odd number is odd. 58 is even so cannot be the sum of two consecutive integers.
Two consecutive integers will be 0.5 more and 0.5 less than the quotient of their sum divided by 2. The given sum of the two consecutive integers divided by 2 is -3471.5, so the two consecutive integers are -3472 and -3471.
Two positive integers cannot have a sum which is negative!
5 & 10
No, the sum of two integers is not equal to the difference of the same two integers, except in specific cases. For two integers ( a ) and ( b ), the sum is ( a + b ) and the difference is ( a - b ). These two expressions can only be equal if one of the integers is zero or if they are equal (i.e., ( a = b )). In general, the sum will be greater than or less than the difference, depending on the values of ( a ) and ( b ).
The sum of two consecutive integers will always be an odd number.
Integers have no fractional parts, so their sum will be zero.
The product of the two integers is -80.
43 is the sum of the two consecutive integers 21 and 22.