SOLUTION: Find the missing term that makes the equation true.
(x^12)^5*(x^-2)^9*____ =(x^40)^5
Algebra.Com
Question 975747: Find the missing term that makes the equation true.
(x^12)^5*(x^-2)^9*____ =(x^40)^5
Answer by MathLover1(20849) (Show Source): You can put this solution on YOUR website!
or
RELATED QUESTIONS
Find the missing term that is used to make this statement true.
(x12)5×(x-2)9×... (answered by Alan3354)
Find the value of x that makes the equation 2^x=8^3x+5... (answered by lynnlo)
what missing number makes the equation true?
3/5 + 17 = x/15 +... (answered by Fombitz)
what value of b makes the equation that follows true?
x^2+bx-35=(x+5)(x-7)
answers... (answered by richwmiller)
what value of x makes the equation true? 4(x-2)=-3(2x-5)
(answered by stanbon)
Solve for the value of x that makes the equation true.
8 + 2(–6x + 5 + 7x) –12 = 6 – (47 (answered by ewatrrr)
find the value of the missing coordinate in (x,5)that makes the orderd pair a solution to (answered by opie95)
The solution x=-5 makes which of the following equation true?
14-x=9
X/5=1
X+3=8... (answered by Edwin McCravy)
Which value of x makes the numerical sentence true?
25 1/2 × 5 –3 = 5 x
(answered by vleith)