Math, asked by srishtibouri, 1 month ago



The sum of the remainders obtained when x^3 + (k+8) x + k is divided by (x-2) or when it is
divided by (x+1) is zero. Find the value of k.

Answers

Answered by dishanta39gmailcom
0

Step-by-step explanation:

काइनेटिक मॉलेक्युलर फॉर्मूला ऑफ द नरेंद्र मोदी

Answered by rishavparashar2007
0

Answer:

k = -5

Step-by-step explanation:

x^3 + (k+8)x + k

let first x be =2

to find the first remainder

:- 2^3 + (k+8)2 + k

=> 8 + (k+8)2 + k

= 24 + 3k

let second x be = -1

=> R2 = (-1)^3  + (k+8)-1 + k

-1 + (k+8)-1+k

= -9 -k+k

=-9

since, R1+R2=0

∴ 24+3k-9 = 0

3k = -15

∴ k = -5

HOPE IT HELPED YOU AS WELL AS OTHERS:)

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