Tenth maths guide for Polynomials, Exercise 3.1, 3.2, 3.3, 3.4.
Tenth class mathematics solutions for text book problems. These are very easy to understand.
Maths solutions for 10th class Andhra pradesh and Telangana.
You should study the textbook lesson Polynomials very well.
You can observe the solutions given below and try them in your own method.
You can also see the textbook solutions for
1. Real numbers
2. Sets
3. Polynomials
4. Pair of linear equations in two variables
6. Progressions
9. Tangents and Secants to a Circle
10. Mensuration
11. Trigonometry
12. Applications of trigonometry
13. Probability
14. Statistics
Model papers for maths SSC Class 10 and Inter
Solutions for class 10 maths chapter 3
Polynomials
Chapter – 3
Exercise 3.1
Maths class 10 solutions SSC Chapter 3 Polynomials Exercise 3.1 problem 1
Maths class 10 solutions SSC Chapter 3 Polynomials Exercise 3.1 problem 3
Maths class 10 solutions SSC Chapter 3 Polynomials Exercise 3.1 problem 1
SSC maths polynomials solutions
Exercise 3.2
Maths class 10 solutions SSC Chapter 3 Polynomials Exercise 3.2 problem 1
1. Find the zeroes of the given polynomials
i. P(x) = 3x
ii. P(x) = x square + 5x + 6
iii. P(x) = (x + 2) (x + 3)
iv. x power four – 16
Maths class 10 solutions SSC Chapter 3 Polynomials Exercise 3.2 problem 2
The graphs of y = p(x) are given in the figure below, for some polynomials p(x). In each case, find the number of zeros of p(x).
i
iI
iii
iv
Graphs : i, ii, , iv, v
Draw the graphs of the given polynomial and find the zeros. Justify the answers.
i. p(x) = x^2 – x – 12.
Graph i
ii. p(x) = x^2 – 6x + 9
Graph ii
p(x) = x^2 – 4x + 4
Graph iii
Graph iv
Graph v
10th maths textbook solutions SSC Chapter 3 Polynomials Exercise 3.2 problem 4
Why are 1/4 and – 1 zeroes of the polynomials p(x) = 4 x^2 + 3x – 1?
Maths class X polynomials solutions
Exercise 3.3
10th class maths textbook solutions SSC Chapter 3 Polynomials Exercise 3.3 problem 1
Find the zeros of the following quadratic polynomials and a verify the relationship between the zeros and the coefficients.
10th class maths textbook solutions SSC Chapter 3 Polynomials Exercise 3.3 problem 3
Find the quadratic polynomial in each case, with they given numbers as the sum and product of its zeros respectively.
i. 1/4, – 1
ii. √2, 1/3
iii. 0, √5
iv. 1, 1
v, -1/4, 1/4
vi. 4, 1
10th class maths textbook solutions SSC Chapter 3 Polynomials Exercise 3.3 problem 3
10th class maths textbook solutions SSC Chapter 3 Polynomials Exercise 3.3 problem 4
10th class maths polynomials solutions
Exercise 3.4
10th class math book solutions SSC Chapter 3 Polynomials Exercise 3.4 problem 1
Divide the polynomial p(x) by the polynomial g(x) and find the quotient and remainder in each of the following.
10th class math book solutions SSC Chapter 3 Polynomials Exercise 3.4 problem 2
Check in which case the first polynomial is a factor of the second polynomial by dividing the second polynomial by the first polynomial.
10th class math book solutions SSC Chapter 3 Polynomials Exercise 3.4 problem 3
10th class math book solutions SSC Chapter 3 Polynomials Exercise 3.4 problem 4
Chapter 3 Polynomials Exercise 3.4 problem 5 10th class math book solutions SSC
Give examples of polynomials p(x), g(x), q(x) and r(x), which satisfy the division algorithm and
i. deg p(x) = deg q(x)
ii deg q(x) = deg r(x)
iii. deg r(x) = 0.
Polynomials class 10 maths
Optinal exercise
Chapter 3 Polynomials Optional exercise problem 1 10th class math book solutions SSC
Verify that the number given along side the cubic polynomials below are their zeros. Also verify the relationship between the zeros and coefficients in each case.
Chapter 3 Polynomials optional Exercise problem 2 10th class math book solutions SSC
Chapter 3 Polynomials Optional Exercise problem 3 10th class math book solutions SSC
Chapter 3 Polynomials Otional Exercise problem 4 10th class math book solutions SSC
Chapter 3 Polynomials Optional Exercise problem 5 10th class math book solutions SSC
Some more solutions
4.
Graph
Graph
Graph
Graph
Graph
Note :
Observe the solutions and try them in your own methods.
Inter maths solutions 1b straight lines,
Inter maths solutions 2a complex numbers
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