Using remainder theorem, find the value of a if the division of
x + 5x2 – ax + 6 by (x - 1) leaves a remainder 7
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Answer:
Let us assume x + 3 = 0
Then, x = -3
Given, f(x) = 2x2 – 5x + 1
Now, substitute the value of x in f(x),
f(-3)= (2 × -32) – (5 × (-3)) + 1
= (2 × 9) – (-15) + 1
= 18 + 15 + 1
= 34
Therefore, the remainder is 34.
(ii) f(x) = 3x3 + 7x2 – 5x + 1
Solution:-
Let us assume x + 3 = 0
Then, x = -3
Given, f(x) = 3x3 + 7x2 – 5x + 1
Now, substitute the value of x in f(x),
f(-3)= (3 × -33) + (7 × -32) – (5 × -3) + 1
= (3 × -27) + (7 × 9) – (-15) + 1
= – 81 + 63 + 15 + 1
= -81 + 79
= -2
Therefore, the remainder is -2.
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