Question

Man 6 X square + kx + 7 is divided by x minus 2 at the reminder 13 find the value of k
please answer me fast and don't send useless answers ​

Answer 1

I don't know bro sorry..

Answer 2

Answer:

Given, 16x² + ax + 7 is divided by ( x - 2 ) to obtain a remainder 13 .

Given, 16x² + ax + 7 is divided by ( x - 2 ) to obtain a remainder 13 .Let the polynomial be f(x) ,

Given, 16x² + ax + 7 is divided by ( x - 2 ) to obtain a remainder 13 .Let the polynomial be f(x) ,According to the remainder theorem which states that if a polynomial p(x) is divided by (x-a) it leaves a remainder p(a)

Given, 16x² + ax + 7 is divided by ( x - 2 ) to obtain a remainder 13 .Let the polynomial be f(x) ,According to the remainder theorem which states that if a polynomial p(x) is divided by (x-a) it leaves a remainder p(a)Here, f(2) is the remainder .

Given, 16x² + ax + 7 is divided by ( x - 2 ) to obtain a remainder 13 .Let the polynomial be f(x) ,According to the remainder theorem which states that if a polynomial p(x) is divided by (x-a) it leaves a remainder p(a)Here, f(2) is the remainder .f(2) = 16(2²) + a(2)+ 7

Given, 16x² + ax + 7 is divided by ( x - 2 ) to obtain a remainder 13 .Let the polynomial be f(x) ,According to the remainder theorem which states that if a polynomial p(x) is divided by (x-a) it leaves a remainder p(a)Here, f(2) is the remainder .f(2) = 16(2²) + a(2)+ 7= 16(4) + 2a + 7

Given, 16x² + ax + 7 is divided by ( x - 2 ) to obtain a remainder 13 .Let the polynomial be f(x) ,According to the remainder theorem which states that if a polynomial p(x) is divided by (x-a) it leaves a remainder p(a)Here, f(2) is the remainder .f(2) = 16(2²) + a(2)+ 7= 16(4) + 2a + 7= 71 + 2a

Step-by-step explanation:

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