show that -1,1 and 3 are all zeros of the polynomial x^3-3x^2-x+3
Answers
Answered by
0
Step-by-step explanation:
For 1
st
AP
a=8,d=20
For 2
nd
AP
a
′
=−30,d
′
=8
According to the question, S
n
=S
2n
′
⇒
2
n
[2a+(n−1)d]=
2
2n
[2a
′
+(2n−1)d
′
]
⇒[2(8)+(n−1)20]=2[2(−30)+(2n−1)8]
⇒2×8+n×20−20=2[−60+16n−8]
⇒20n−4=−136+32n
⇒−32n+20n=−136+4
⇒n=11
Similar questions