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AP Board Class 9 Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Textbook Solutions PDF: Download Andhra Pradesh Board STD 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Book Answers |
Andhra Pradesh Board Class 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Textbooks Solutions PDF
Andhra Pradesh State Board STD 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Books Solutions with Answers are prepared and published by the Andhra Pradesh Board Publishers. It is an autonomous organization to advise and assist qualitative improvements in school education. If you are in search of AP Board Class 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Books Answers Solutions, then you are in the right place. Here is a complete hub of Andhra Pradesh State Board Class 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 solutions that are available here for free PDF downloads to help students for their adequate preparation. You can find all the subjects of Andhra Pradesh Board STD 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Textbooks. These Andhra Pradesh State Board Class 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Textbooks Solutions English PDF will be helpful for effective education, and a maximum number of questions in exams are chosen from Andhra Pradesh Board.Andhra Pradesh State Board Class 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Books Solutions
Board | AP Board |
Materials | Textbook Solutions/Guide |
Format | DOC/PDF |
Class | 9th |
Subject | Maths |
Chapters | Maths Chapter 2 Polynomials and Factorisation Ex 2.3 |
Provider | Hsslive |
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AP Board Class 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Textbooks Solutions with Answer PDF Download
Find below the list of all AP Board Class 9th Maths Chapter 2 Polynomials and Factorisation Ex 2.3 Textbook Solutions for PDF’s for you to download and prepare for the upcoming exams:AP State Syllabus 9th Class Maths Solutions 2nd Lesson Polynomials and Factorisation Exercise 2.3
Question 1.
Find the remainder when
x3 + 3x2 + 3x + 1 is divided by the following Linear polynomials i) x + 1 Each
Solution:
Let f(x) = x3 + 3x2 + 3x + 1
By remainder theorem, the remainder is f (- 1)
f (- 1) = (- 1)3 + 3(- 1)2 + 3(- 1) + 1
= – 1 + 3 – 3 + 1 = 0
ii) 𝑥−12
f(x) = x3 + 3x2 + 3x + 1
By remainder theorem, the remainder is f(12)
iii) x
Solution:
f(x) = x3 + 3x2 + 3x + 1
The remainder is f(0)
∴ f(0) = 03 + 3(0)2 + 3(0) + 1 = 1
iv) x + π
Solution:
f(x) = x3 + 3x2 + 3x + 1
By remainder theorem, the remainder is f(- π)
f(- π) = (- π)3 + 3(-π)2 + 3 (-π) + 1 .
= – π3 + 3π2 – 3π + 1
v) 5 + 2x
f(x) = x3 + 3x2 + 3x + 1
The remainder is f(−52)
Question 2.
Find the remainder when x3 – px2 + 6x – p is divided by x – p.
Solution:
Let f(x) = x3 – px2 + 6x – p
(x – a) = x – p)
By Remainder theorem, the remainder is f(p)
∴ f(P) = P3 – P(P)2 + 6p – p
= p3 – p3 + 5p = 5p
Question 3.
Find the remainder when 2x2 – 3x + 5 is divided by 2x – 3. Does it exactly divide the polynomial ? State reason.
Solution:
Let f(x) = 2x2 – 3x + 5 and
x – a = 2x – 3 = x – 32
By Remainder theorem f(x) when divided by (x – 32 ) leaves a remainder f(32)
As the remainder is 5 we say that (2x – 3) is not a factor of f(x).
Question 4.
Find the remainder when 9x3 – 3x2 + x – 5 is divided by x – 23
Solution:
Let f(x) = 9x3 – 3x2 + x – 5
x-a = x – 23
Remainder theorem the remainder is f(23)
Question 5.
If the polynomials 2x3 + ax2 + 3x – 5 and x3 + x2 – 4x + a leave the same remainder, when divided by x – 2, find the value of a.
Solution:
Let f(x) = 2x3 + ax2 + 3x – 5
g(x) = x3 + x2 – 4x + a
Given that f(x) and g(x) divided x – 2
give same remainder.
i e., f(2) = g(2)
By Remainder theorem.
But f(2) = 2(2)3 + a(2)2 + 3(2) – 5
= 2 x 8 + 4a + 6 – 5
= 17 +4a
g(2) = 23 + 22 – 4(2) + a .
= 8 + 4 – 8 + a = 4 + a
i.e., 4 + a = 17 + 4a
∴ a – 4a = 17 – 4
– 3a = 13
a = -13/3
Question 6.
If the polynomials x3 + ax2 + 5 and x3 – 2x2 + a are divided by (x + 2) leave the same remainder, find the value of a.
Solution:
Let f(x) = x3 + ax2 + 5
g(x) = x3 – 2x2 + a
Given that when f(x) and g(x) divided by (x + 2) leaves the same remainder.
i.e.,f(-2) = g(-2)
By Remainder theorem
f(- 2) = (- 2)3 + a(- 2)2 + 5
= -8 + 4a + 5 = 4a – 3
g(- 2) = (- 2)3 – 2(- 2)2 + a
= -8 – 8 + a = a – 16
By problem,
4a – 3 = a – 16
4a – a = – 16 + 3
⇒ 3a = – 13 ⇒ a = -13/3
Question 7.
Find the remainder when f(x) = x4 – 3x2 + 4 is divided by g(x) = x – 2 and verify the result by actual division.
Solution:
Given f(x) = x4 – 3x2 + 4
g(x) = x – 2
The remainder when f(x) is divided by g(x) is f(2).
f(2) = 24 – 3(2)2 + 4
= 16 – 12 + 4
= 8
Actual division
∴ The remainder either by Remainder theorem or by actual division is the same.
Question 8.
Find the remainder when p(x) = x3 – 6x2 + 14x – 3 is divided by g(x) = 1 – 2x and verify the result by long division method.
Solution:
Given p(x) = x3 – 6x2 + 14x – 3
g(x) = 1 – 2x
By Remainder theorem when p(x) is divided by g(x) is p(1/2).
Question 9.
When a polynomial 2x3 + 3x2 + ax + b is divided by (x – 2) leaves remainder 2, and (x + 2) leaves remainder – 2. Find a and b.
Solution:Let f(x) = 2x3 + 3x2 + ax + b
The remainder when f(x) is divided by (x – 2) is 2.
i.e., f(2) = 2
⇒ 2(2)3 + 3(2)2+ a(2) + b = 2
⇒ 16 + 12 + 2a +b = 2
⇒ 2a + b = – 26 …………………..(1)
Also the remainder when f(x) is divided by (x + 2) is – 2.
i.e., f(- 2) = – 2
⇒ 2(- 2)3 + 3(- 2)2 + a (- 2) + b = – 2
⇒ -16 + 12 – 2a + b = – 2
– 2a + b = 2 ………………..(2)
Solving (1) and (2),
b = – 12
and 2a – 12 = – 26
2a = -26+ 12
a = -14/2 = -7,
a = -7, b = – 12
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