If zeroes of the polynomial f(x)= ax^3-6x^2 +11x-6 is 4, find a
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Answered by
4
Hola there,
Given: p(x) = ax³ - 6x² + 11x - 6
and p(4) = 0
So,
=> (4)³a - 6(4)² + 11(4) - 6 = 0
=> 64a - 6×16 + 44 - 6 = 0
=> 64a - 96 + 44 - 6 = 0
=> 64a - 58 = 0
=> a = 58/64
=> a = 29/32
Hope this helps..:)
Given: p(x) = ax³ - 6x² + 11x - 6
and p(4) = 0
So,
=> (4)³a - 6(4)² + 11(4) - 6 = 0
=> 64a - 6×16 + 44 - 6 = 0
=> 64a - 96 + 44 - 6 = 0
=> 64a - 58 = 0
=> a = 58/64
=> a = 29/32
Hope this helps..:)
Anonymous:
^_^
Answered by
1
Hey mate !!!
here is your answer!!!
ax³ - 6 x² + 11 x - 6 = 0
zeroes is given ,. that is => 4
so on putting the value of zeroes in polynomial .
we get
a(4)³ - 6 (4)² +11 *4 -6 =0
=> 64a - 96 + 44 -6 =0
=> 64a -58 =0
a = 58 / 64 Answer
simplify it in simplest form
hope it helps you dear!!!
thanks
here is your answer!!!
ax³ - 6 x² + 11 x - 6 = 0
zeroes is given ,. that is => 4
so on putting the value of zeroes in polynomial .
we get
a(4)³ - 6 (4)² +11 *4 -6 =0
=> 64a - 96 + 44 -6 =0
=> 64a -58 =0
a = 58 / 64 Answer
simplify it in simplest form
hope it helps you dear!!!
thanks
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