the known that of x=1, Junction bc-627+ x + attains its maxi nuth value, On the interval (0,2). Find the value of a'. +

It is given that at x = 1, the function x^4-62x^2+ax+9 attains its maximum value, on the interval [0,2]. Find the value of a ?

It is given that at x=1 , the function x^4-62 x^2+a x+9 attains its maximum value on the interval [0,\ 2] . Find the value of a .

It is given that at x=1 , the function x^4-62 x^2+a x+9 attains its maximum value on the interval [0,\ 2] . Find the value of a

It is given that at x = 1 , the function x^4 - 62x^2 + ax + 9 attains its maximum value, on the interval [0, 2] . Find the value of a.

It is given that at x = 1 , the function x^(4) - 62x^(2) + ax + 9 attains its maximum value, on the interval [0,2]. Find the value of a.

It is given that at x = 1, the function x^(4)-62x^(2)+ax+9 attains its maximum value, on the interval [0, 2]. Find the value of a.

It is given that at x=1, the function x^(4)-62x^(2)+ax+9 attains its maximum value on the interval [0,2]. Find the value of a_(.)

It is given that at x = 1, the function x^(4) – 62x^(2) + ax + 9 attains its maximum value, on the interval [0, 2]. Find the value of a.

It is given that at x = 1, the function x^(4) – 62x^(2) + ax + 9 attains its maximum value, on the interval [0, 2]. Find the value of a.

f(x) = x^4-63x^2+ax+9 attains its maximum value at x=1 in the interval [0,2]. Find the value of 'a'.