Answer this without doing divide please solve this fast please
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Answered by
1
Given Equation is f(x) = 2x^3 + 2ax^2 - 5x + a.
By the remainder theorem, When f(x) is divided by x + a, the remainder is f(-a).
f(-a) = 2(-a)^3 + 2a(-a)^2 - 5(-a) + a
= -2a^3 + 2a^3 + 5a + a
= 6a.
Hope this helps!
By the remainder theorem, When f(x) is divided by x + a, the remainder is f(-a).
f(-a) = 2(-a)^3 + 2a(-a)^2 - 5(-a) + a
= -2a^3 + 2a^3 + 5a + a
= 6a.
Hope this helps!
siddhartharao77:
(-1)^2 = 1^2.
Answered by
0
Hii friend,
(X+a) is the factor of the given polynomial.
X+a = 0
X = -a
P(X) = 2X³+2aX²-5X+a
P(-a) = 2× (-a)³ + 2a × (-a)²- 5 × (-a) + a
= -2 × (-a)³ +2a× a² +5a + a
= +2a³-2a³+5a+a
= 5a + a = 6a
HENCE,
REMINDER = 6a
HOPE IT WILL HELP YOU..... :-)
(X+a) is the factor of the given polynomial.
X+a = 0
X = -a
P(X) = 2X³+2aX²-5X+a
P(-a) = 2× (-a)³ + 2a × (-a)²- 5 × (-a) + a
= -2 × (-a)³ +2a× a² +5a + a
= +2a³-2a³+5a+a
= 5a + a = 6a
HENCE,
REMINDER = 6a
HOPE IT WILL HELP YOU..... :-)
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