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OpenStudy (anonymous):
Factor for solutions:
X^3 -64=0
Is it X=4. I'm just making sure if it is?
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OpenStudy (anonymous):
yes!!
X^3 -64=0
x^3 = 64
x^3 = 4 x 4 x 4 = 64
x = 4
OpenStudy (mathmath333):
here u will get 3 solutions including x=4 and two imaginary solutions
OpenStudy (mathmath333):
\(\large\tt \color{black}{x^3-4^3=0}\)
apply the formula
\(\large\tt \color{black}{a^3-b^3=(a-b)(a^2+ab+b^2)}\)
OpenStudy (anonymous):
Would I get 3 solutions for 2x^2+10x+8 or just 2 solutions
OpenStudy (anonymous):
for that i got (X+1) (x+4)
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OpenStudy (mathmath333):
for this 2x^2+10x+8 it will be two as the power of x is 2
OpenStudy (anonymous):
would it be (X+1) (x+4)
OpenStudy (mathmath333):
\(\huge\tt \color{black}{= 2(x+1) (x+4)}\)
OpenStudy (anonymous):
Oh okay
OpenStudy (anonymous):
Now I have 1 more. For this problem, X^3+5X^2+6X=0. Would it be 3 solutions and if so would it be X=0, -2, -3
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OpenStudy (mathmath333):
u can check it urself by putting each solution in the equation if
it is equal to zero then u r correct
OpenStudy (mathmath333):
the power of x is three so here will be three solutions
OpenStudy (anonymous):
[k great thanks
OpenStudy (anonymous):
Sorry but for X^3 -64=0, Would the solutions be X= 4, 2-2i√ 3, 2+2i√ 3
OpenStudy (mathmath333):
yes of cos it would be
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