if sin gama sin beta -cos gamma sin beta+1 =0 then find the value of cot gama tan beta
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(a) X=[MaLbTc]
Maximum percentage error =aα+bβ+cγ
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α, β, γ are zeros
α,β,γ are zeros of cubic polynomial x3−12x2+44x+c. If α,β,γ are in A.P. find the value of c
A
13
B
−23
C
−48
D
19
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α,β and γ are zeros of cubic polynomial and are in AP.
So, Let β=a ; α=a−d & γ=a+d
Polynomial=x3−12x2+44x+c
Sum of roots=1−(−12)=12
So,a−d+a+a+d=12
3a=12a=4
Sum of products of two consecutive roots=44.
a(a−d)+a(a+d)+(a−d)(a+d)=44a2−ad+a2+ad+a
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