This problem asks us to find 2 numbers, n1 and n2, with the following relations between them:
* n2 = 4 n1 * n1 + n2 = 45 Substituting the first equation into the second one gives us:
* n1 + 4n1 = 45 which gives us
* n1 = 9. We can now use this solution to find n2 with the first equation
* n2 = 4 n1 = 36 So the first number is 4, the second number is 36.
The sum of two times y and 33
H
The numbers are 7 and 28 which equals 35 when added together
-52 & -11
1 3 4 9
The sum of the cubes of the first 100 whole numbers is 25,502,500.
The answer is 1600. All you have to do is times the number given into itself. Example first 50 odd numbers would be 50x 50= 2500.
54
Their sum is 99.
45
57
= The sum of two numbers is -42 the first number minus the second number is 52 Find the numbers? =
x = 8, y = 5
The numbers are 7 and 28 which equals 35 when added together
Suppose the first number is x Then the second is 3x - 8 Their sum is x + 3x - 8 = 4x - 8 = 56 So 4x = 64 and so x = 16 Then the second number is 3x - 8 = 40 The numbers are 16 and 40.
a=58.4615 b=5.2308 c=41.3076
the sum of three numbers is 14.the first number minus three times the third number is the second number.the second number is six more than the first number.find the three numbers
y = 3x+8 x + y = 72 x = 16 y = 56
The two numbers that solve this problem are 5 and 15. The sum of 5 and 15 is equal to 20, and 15 is indeed 3 times 5.