Question

Ifp (x)=x3-2x2+kx + 5 is divided by (x-2), the remainder is 11. Find k. Hence find all the zeroes of xkx2+3x +1

Answer 1

L=2m,

L=2m,d=3mm,A=

L=2m,d=3mm,A= 4

L=2m,d=3mm,A= 49π

L=2m,d=3mm,A= 49π

L=2m,d=3mm,A= 49π ×10

L=2m,d=3mm,A= 49π ×10 −6

L=2m,d=3mm,A= 49π ×10 −6 m

L=2m,d=3mm,A= 49π ×10 −6 m 2

L=2m,d=3mm,A= 49π ×10 −6 m 2

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL=

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 4

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10 11

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10 11

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10 11 30×2

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10 11 30×2

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10 11 30×2 =8.48×10

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10 11 30×2 =8.48×10 −5

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10 11 30×2 =8.48×10 −5 m=0.085mm

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10 11 30×2 =8.48×10 −5 m=0.085mm

L=2m,d=3mm,A= 49π ×10 −6 m 2 ΔL= 49π ×10 −6 ×10 11 30×2 =8.48×10 −5 m=0.085mm .