if p = -5, prove that x^3 + 15px+p^3 - 125=0
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value of p= -5
given equation=x^3+15px+p^3-125=0
putting value of p in given equation
x^3+15(-5)x+(-5)^3-125=0
x^3-75x+125-125=0
x^3-75x=0
x(x^2-75)=0
x=0 X^2-75=0
X^2=75
X=root 75
X=5 root 3
therefore value of X is 0 OR 5 root 3
given equation=x^3+15px+p^3-125=0
putting value of p in given equation
x^3+15(-5)x+(-5)^3-125=0
x^3-75x+125-125=0
x^3-75x=0
x(x^2-75)=0
x=0 X^2-75=0
X^2=75
X=root 75
X=5 root 3
therefore value of X is 0 OR 5 root 3
Answered by
0
Answer:
Value of p= -5
given equation=x^3+15px+p^3-125=0
putting value of p in given equation
x^3+15(-5)x+(-5)^3-125=0
x^3-75x+125-125=0
x^3-75x=0
x(x^2-75)=0
x=0 X^2-75=0
X^2=75
X=root 75
X=5 root 3
therefore value of X is 0 OR 5 root 3
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