3. Given P(x) =a(b- x) (x+ c) ( dx+ 1) , where a,b,c and d are REZ*.If the first term of the expansion of P(x) is – &x³, has a zero - 3 and leaves aremainder 60 and – 100x+ 500 when divided by r and 7x-x2- 10respectively. Find P(x).

Given P(x)=a(b-x)(x+c)(dx+1) 1st term of expansion=-8x3 P(-3)=0

. Given P(x) =a( b – x) ( x+ c) ( dx+ 1) , where a, b,c and d are Re Z*. If the first term of the expansion of P(x) is – &r³, has a zero - 3 and leaves a remainder 60 and - 100x+ 500 when divided by x and 7x-x2- 10 respectively. Find P(x).

. Given P(x) =a( b – x) ( x+ c) ( dx+ 1) , where a, b,c and d are Re Z*. If the first term of the expansion of P(x) is – &r³, has a zero - 3 and leaves a remainder 60 and - 100x+ 500 when divided by x and 7x-x2- 10 respectively. Find P(x).

Trigonometry (11th Edition)

11th Edition

ISBN:9780134217437

Author:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels

Publisher:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels

Chapter1: Trigonometric Functions

Section: Chapter Questions

Problem 1RE: 1. Give the measures of the complement and the supplement of an angle measuring 35°.

See similar textbooks

Similar questions

Find the integral zeros of the following polynomial equations.
Suppose you want to make change for $100, using at least twenty one-dollar bills. How many ways are there to do this? (There are at least two different ways to attack this problem. One is to note that the factor in the generating function describing the one-dollar bills is no longer 1 + x + x 2 + x 3 + because we're not allowed to use zero or one or two one-dollar bills any more. What is the smallest power of x that can show up in this factor? I suggest carefully writing out the first few terms of the correct factor, and then figuring out the correct expression to feed the computer in place of 11-x .)
1. A x) -3 x+2 and g( x) 20+ 5. Find fo g(5) v+)+5(メ5) 2. A x) - 2 x-4 and g( x) = 2x+ 8. Find go f x). 3. Given f(x)=x-1 and g(x)=x'+2x-8, find (gºf(x) Divide using Synthetic Division 1. 3x-9x +5x-18x²+5x+12 x-3
2. Determine the greatest common divisor of a(x) = x³ – 2 and b(x) = x +1 in Q[x] and write it as a linear combination, in Q[x], of a(x) and b(x).
Given that in the expansion of V1 + 2ax V1 + 3bx the coefficient of x is 2, and the coefficient of x² is –8. Find the coefficient of x³.
If [x² (in x)² dx = ( (in x)² + b in x + c) + constant, then 23a +96+29c-[ -
[1 1 [A]{X} = {b} Where [A] 1 2 If 1 and l2 1 -1 (X1) {b} = }1}. Find {X}: X2 (x3) Select one: a. {X} = {X2 = (X1) O b. {X} = }X2 = (x3) (X1 X2 (x3) O c. {X} = {5 O d. {X} = }X2 O e. None of these 花为

1. Give the vale of the remainder when p(x)=x3-4x+12 is divided by x+3. 2. Determine if the binomial x+4 isa factor of the polynomial p(x)=8x4+32x3+x+4.
B. Find the value efk for which the given binominl is a factor of the polynomial 1. 2. P(x)-x'+ kx + 14 P(x) = '+12x + kx + 42 P(x) - + kr-x+ 7 I x-2 ix+3 3. I -1