Chapter 3 Polynomials Practice Set 3.5
Chapter 3 Polynomials Practice Set 3.5 Chapter 3 Polynomials Practice Set 3.5 Question 1.Find the value of the polynomial 2x – 2x3 + 7 using given values for x.i. x…
Chapter 3 Polynomials Practice Set 3.4
Chapter 3 Polynomials Practice Set 3.4 Chapter 3 Polynomials Practice Set 3.4 Question 1.For x = 0, find the value of the polynomial x2 – 5x + 5.Solution: p(x) =…
Chapter 3 Polynomials Practice Set 3.3
Chapter 3 Polynomials Practice Set 3.3 Chapter 3 Polynomials Practice Set 3.3 Question 1.Divide each of the following polynomials by synthetic division method and also by linear division method. Write…
Chapter 3 Polynomials Practice Set 3.2
Chapter 3 Polynomials Practice Set 3.2 Chapter 3 Polynomials Practice Set 3.2 Question 1.Use the given letters to write the answer.i. There are ‘a’ trees in the village Lat. If…
Chapter 3 Polynomials Practice Set 3.1
Chapter 3 Polynomials Practice Set 3.1 Chapter 3 Polynomials Practice Set 3.1 Question 1.State whether the given algebraic expressions are polynomials? Justify.ii. 2 – 5√xiii. x2 + 7x + 9iv.…
Chapter 2 Real Numbers Practice Set 2
Chapter 2 Real Numbers Practice Set 2 Chapter 2 Real Numbers Practice Set 2 Question 1.Choose the correct alternative answer for the questions given below. [1 Mark each] i. Which…
Chapter 2 Real Numbers Practice Set 2.5
Chapter 2 Real Numbers Practice Set 2.5 Chapter 2 Real Numbers Practice Set 2.5 Question 1.Find the value.i. | 15 – 2|ii. | 4 – 9|iii. | 7| x |…
Chapter 2 Real Numbers Practice Set 2.4
Chapter 2 Real Numbers Practice Set 2.4 Chapter 2 Real Numbers Practice Set 2.4 Question 1.Multiply.Solution: Question 2.Rationalize the denominator.Solution:
Chapter 2 Real Numbers Practice Set 2.3
Chapter 2 Real Numbers Practice Set 2.3 Chapter 2 Real Numbers Practice Set 2.3 Question 1.State the order of the surds given below.Answer: i. 3, ii. 2, iii. 4, iv.…
Chapter 2 Real Numbers Practice Set 2.2
Chapter 2 Real Numbers Practice Set 2.2 Chapter 2 Real Numbers Practice Set 2.2 Question 1.Show that 4√2 is an irrational number.Solution: Alternate Proof: Let us assume that 4√2 is…