find the remainder when x cube -ax square +6x - a is divided by x-a
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Hi there !!
Given,
to find the reaminder of the polynomial
x³ - ax² + 6x - a when it is divided by x - a
since , x - a = 0. [ Reaminder theorem ]
x = a
Substituting the values of x = a in place of x , we have ,
f(a) = (a)³ - (a)(a)² + 6(a) - a
f(a) = a³ - a³ + 6a - a = 5a
Thus,
the remainder is 5a
Given,
to find the reaminder of the polynomial
x³ - ax² + 6x - a when it is divided by x - a
since , x - a = 0. [ Reaminder theorem ]
x = a
Substituting the values of x = a in place of x , we have ,
f(a) = (a)³ - (a)(a)² + 6(a) - a
f(a) = a³ - a³ + 6a - a = 5a
Thus,
the remainder is 5a
Anonymous:
:-)
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