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Solve the equation 15x minus 12 equals 3x plus 8?
15x minus 8=minus 180 3x+8=24
What should be done to both sides of the equation in order to solve equals -12.4?
Multiply by 4
How do you solve the equation Mx plus Nx equals Px?
you multiply m n p
What is 20 divided by something equals minus 5?
15
What is 10p 2 3p equals 36?
It is an equation with the plus or minus signs missing which makes it impossible to solve.
Solve the equation 15x minus 12 equals 3x plus 8?
15x minus 8=minus 180 3x+8=24
What should be done to both sides of the equation in order to solve equals -12.4?
Multiply by 4
How do you solve the equation Mx plus Nx equals Px?
you multiply m n p
What is 20 divided by something equals minus 5?
15
What is the number that you would multiply one or both of the equations -4 equals 5y equals 6 -6x-y equals 8?
There is no need. The first equation can be rearranged to a simple equation in just y. Multiply it by 0.2 to solve for y. Substitute the value of y in the second equation and rearrange to get a simple equation in x. Multiply by (1/6) to find x.
What is 10p 2 3p equals 36?
It is an equation with the plus or minus signs missing which makes it impossible to solve.
How do you solve x squared minus x minus twelve by Euclid?
Without an "equals" word or sign somewhere, there is nothing to solve.You only have an expression, not an equation.
Solve this equation negative 9 minus 7x equals -5?
x=2 because 9-(14)=-5
How do you solve equation 8 equals y minus -1?
9
What is six minus x equals ten?
To solve the equation six minus x equals ten, you can rewrite it as 6 - x = 10. To isolate x, subtract 6 from both sides, resulting in -x = 4. Then, multiply both sides by -1 to find x = -4. Thus, the solution is x = -4.
How do you solve x squared minus ten x plus six equals zero?
It can be solved by using the quadratic equation formula.
What minus 9 equals 16?
To solve the equation "x - 9 = 16," we need to isolate the variable x. Adding 9 to both sides of the equation, we get x = 16 + 9. Therefore, x = 25. So, 25 minus 9 equals 16.
