If the polynomial 6x47x3-44x² + 83x - 30 is divided by another polynomial 6x² - 13x + 5, the quotient and remainder were (ax² + bx - c) and d respectively, then the value (a + b + c + d) is
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So, for f(x) to be completely divisible by x2 – 2x + k, remainder must be equal to zero
⇒ (–10 + 2k)x + (10 – a – 8k + k2) = 0
⇒ –10 + 2k = 0 and 10 – a – 8k + k2 = 0
⇒ k = 5 and 10 – a – 8 (5) + 52 = 0
⇒ k = 5 and – a – 5 = 0
⇒ k = 5 and a = –5
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