Answer:
D. 2a (a -4 )
E. a (b² - 100a)
A=0
2.a(b-10a) (b+10a)
Step-by-step explanation:
1. 2a²-8a=0
Then pull out like factors
2a²-8a=2a. (a - 4)
Equation of the end
2a(a-4)
A product of several terms is equals to zero
Solving a single variable
2a-0
Devide both sides 2:
Slove
A-4=0
So far the answer is
A=4
2.ab²-100a³.
Factor out a from the expression
A(ab²-100a³)
Then use the method in factoring difference of two squares :
=A(b-10a) (b+10a)
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Answers & Comments
Answer:
D. 2a (a -4 )
E. a (b² - 100a)
Answer:
A=0
2.a(b-10a) (b+10a)
Step-by-step explanation:
1. 2a²-8a=0
Then pull out like factors
2a²-8a=2a. (a - 4)
Equation of the end
2a(a-4)
A product of several terms is equals to zero
Solving a single variable
2a-0
Devide both sides 2:
A=0
Slove
A-4=0
So far the answer is
A=4
A=0
2.ab²-100a³.
Factor out a from the expression
A(ab²-100a³)
Then use the method in factoring difference of two squares :
=A(b-10a) (b+10a)