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Class 9 Mathematics

Class 9 Mathematics relates to CBSE - Class 9

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Deepashree Class 9 Tuition trainer in Bangalore Featured
Basaveshwara Nagar, Bangalore
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12 yrs of Exp
500per hour
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I have working experience of 2 years teaching for 8th and 9th

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Megha A. Class 9 Tuition trainer in Lucknow Featured
LDA Colony, Lucknow
8 yrs of Exp
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Vigneshwaran Class 9 Tuition trainer in Chennai Featured
Sholinganallur, Chennai
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Ravi K. Class 9 Tuition trainer in Indore Featured
Chitawad, Indore
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Rehabari, Gmc
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Classes: Class 9 Tuition, Class 8 Tuition and more.

With 4+ years of experience, I specialize in teaching Class 9 students Science, English, and Social Studies in a way that makes tough topics simple...

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Rojalin S. Class 9 Tuition trainer in Bhubaneswar Featured
Pokhariput, Bhubaneswar
3 yrs of Exp
500per hour
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I am a mathematics teacher by profession with 5 years of experience into classroom teaching and tution (one to one / group).I hold Msc in Mathematics...

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Daulah, Sohna
4 yrs of Exp
Classes: Class 9 Tuition, Class 8 Tuition and more.

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8
Abhijit Bera Class 9 Tuition trainer in Kolkata Featured
Belghoria, Kolkata
10 yrs of Exp
Classes: Class 9 Tuition, Class 10 Tuition and more.

I am a teacher. I love teaching and want to share my knowledge with my students. I completed my Master of Science degree in 2012 from Calcutta University....

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Pranjali Saxena Class 9 Tuition trainer in Delhi Featured
Gharoli Gharoli, Delhi
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2 yrs of Exp
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Classes: Class 9 Tuition, Pharmacy Tuition

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10
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Naraina, Delhi
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19 yrs of Exp
Classes: Class 9 Tuition, Class 11 Tuition and more.

I have nearly two decades of academic and teaching experience, specializing in Mathematics and Science for Class 9 students. My focus is on building...

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Class 9 Mathematics Questions

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Answered on 02 Sep Learn CBSE - Class 9/Class 9 Mathematics/Chapter 2 Polynomials/EXERCISE - 2.4

Math Decode Institute

i) 103×107=(100+3)(100+7)=1002+100(3+7)+3⋅7=10000+1000+21=11021. (ii) 95×96=(100−5)(100−4)=1002−100(5+4)+5⋅4=10000−900+20=9120. (iii) 104×96=(100+4)(100−4)=1002−42=10000−16=9984. read more

i) 103×107=(100+3)(100+7)=1002+100(3+7)+37=10000+1000+21=11021.

(ii) 95×96=(1005)(1004)=1002100(5+4)+54=10000900+20=9120.

(iii) 104×96=(100+4)(1004)=100242=1000016=9984.

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Answered on 09 Aug Learn CBSE - Class 9/Class 9 Mathematics/Chapter 2 Polynomials/EXERCISE - 2.2

Rakhi Yadav

more than 5 year experience tutor

Okay, let's find the values of the polynomials at the specified points. (i) p(y) = y2 – y + 1 p(0) = 02 – 0 + 1 = 1 p(1) = 12 – 1 + 1 = 1 p(2) = 22 – 2 + 1 = 3 (ii) p(t) = 2 + t + 2t2 – t3 p(0) = 2 + 0 + 2(0)2 – 03 = 2 p(1) = 2 + 1 + 2(1)2 – 13 = 4 p(2) =... read more

Okay, let's find the values of the polynomials at the specified points.

(i) p(y) = y2 – y + 1

p(0) = 02 – 0 + 1 = 1

p(1) = 12 – 1 + 1 = 1

p(2) = 22 – 2 + 1 = 3

(ii) p(t) = 2 + t + 2t2 – t3

p(0) = 2 + 0 + 2(0)2 – 03 = 2

p(1) = 2 + 1 + 2(1)2 – 13 = 4

p(2) = 2 + 2 + 2(2)2 – 23 = 4

(iii) p(x) = x3

p(0) = 03 = 0

p(1) = 13 = 1

p(2) = 23 = 8

(iv) p(x) = (x – 1) (x + 1)

p(0) = (0 – 1) (0 + 1) = -1

p(1) = (1 – 1) (1 + 1) = 0

p(2) = (2 – 1) (2 + 1) = 3

Here are the final answers:

(i) p(0) = 1, p(1) = 1, p(2) = 3

(ii) p(0) = 2, p(1) = 4, p(2) = 4

(iii) p(0) = 0, p(1) = 1, p(2) = 8

(iv)

p(0) = -1, p(1) = 0, p(2) = 3

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Answered on 11 Aug Learn CBSE - Class 9/Class 9 Mathematics/Chapter 2 Polynomials/EXERCISE - 2.3

Sanjeev Verma

if x - 1 is a factor of a polynomial p(x) then by remainder theorem p(1) (value of the polynomial at x = 1) must be 0. and p(1) = $1^2 + 1 + k = 0$ so 1 + 1 + k = 0 that is 2 + k = 0 k = -2 is the answer
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Answered on 31 Jul Learn CBSE - Class 9/Class 9 Mathematics/Chapter 2 Polynomials/EXERCISE - 2.3

Satyansh Singh

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Answered on 11 Aug Learn CBSE - Class 9/Class 9 Mathematics/Chapter 2 Polynomials/EXERCISE - 2.4

Sanjeev Verma

in this question we will use the identity (ax + b) * (cx + d) = ac*x^2 + (ad + bc)* x + bd (1) (x + 4) (x + 10) = x^2 + (4 + 10)*x + 4 * 10 =x^2 + 14x + 40 (2) (x +8) (x - 10) = x^2 + (8 - 10)x + 8 * -10 = x^2 - 2x - 80 (3)(3x + 4) (3x -... read more

in this question we will use the identity 

(ax + b) * (cx + d) = ac*x^2 + (ad + bc)* x + bd

(1) (x + 4) (x + 10) = x^2 + (4 + 10)*x + 4 * 10

                               =x^2 + 14x + 40

(2) (x +8) (x - 10) = x^2 + (8 - 10)x + 8 * -10

                             = x^2 - 2x - 80

(3)(3x + 4) (3x - 5) = (3x)^2 + (4*3 + (- 5)*3) * x + 4 * (-5)

                              = 9x^2 - 3x - 20

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