solve the problem given below
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let zeroes of quadratic polynomial ax²+bx+c be p, pn
(x-p) (x-np) =x²-x(p+np) +np²=ax²+bx+c
comparing on both sides we get
a=1
c=np²
b=-p(n+1) →b²=p²(n+1) ²→nb²=np²(n+1) ²
ac=1(np²) →ac=np²
so, bn²=ac(n+1) ²
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