Math, asked by ShreyanshSRMAX, 1 day ago


\fbox{FACTORIZE:-}
1. \:  \: {a²-25}
2. \:  \:  {a {}^{8} - 36 }
3. \:  \: { - 36 +  \frac{1}{49}m^{2}  }

4. \:  \: { {x}^{4} +  {y}^{4}  }
5. \:  \: {(a + b)^{2}  - (b - a)^{2} }
6. \:  \: {a^{2} - 10 + 16 }

7. \:  \: 4 x^{2}  + 8x - 5
8. \:  \: 13 {a}^{2}  + 37a - 16
9. \:  \:  4{a}^{2}  - 16a + 15
10. \:  \: 6 {a}^{3}   + 3a^{2}  - 3 {a}
11. \:  \: 3 {x}^{5}  - 11x ^{3}  - 4x
12. \:  \: 6a {}^{6}  -  21{a}^{4}  - 12 {a}^{2}
\huge\fbox\red{Note:-}
1. You have to factorise the above expressions ,not multiply.

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Answers

Answered by priyambadapradhan989
2

Answer:

(x-1/x)³ = x³-1/x³ - 3×x×1/x(1–1/x)

or (x-1/x)³ = x³-1/x³ - 3(1–1/x)

or (x-1/x)³ = 14 - 3(1–1/x) . . . . [Given, x³-1/x³ = 14]

Let x-1/x = a

Therefore a³ = 14 - 3a

or a³+3a-14 =0

or a³-2a²+2a²-4a+7a-14 =0

or a²(a-2) +2a(a-2) +7(a-2) =0

or (a-2)(a²+2a+7) =0

or a-2 = 0/(a²+2a+7)

or a = 2

So x-1/x = 2

Answered by Ayushthakur332
1

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Sure! Here are the factorizations for the given expressions:

1. a^2 - 25

Factorization: (a - 5)(a + 5)

2. a^8 - 36

Factorization: (a^4 - 6)(a^4 + 6)

3. -36 + \frac{1}{49}m^2

Factorization: \left(\frac{1}{7}m - 6\right)\left(\frac{1}{7}m + 6\right)

4. x^4 + y^4

Factorization: (x^2 + y^2)(x^2 - y^2)

5. (a + b)^2 - (b - a)^2

Simplification: 4ab

6. a^2 - 10 + 16

Simplification: (a - 2)(a - 8)

7. 4x^2 + 8x - 5

Factorization: (2x - 1)(2x + 5)

8. 13a^2 + 37a - 16

Factorization: (13a - 1)(a + 16)

9. 4a^2 - 16a + 15

Factorization: (2a - 3)(2a - 5)

10. 6a^3 + 3a^2 - 3a

Factorization: 3a(a + 1)(2a - 1)

11. 3x^5 - 11x^3 - 4x

Factorization: x(3x^2 + 1)(x^2 - 4)

12. 6a^6 - 21a^4 - 12a^2

Factorization: 3a^2(a^2 + 1)(2a^2 - 3)(a^2 - 4)

Please note that these are the factorized forms of the given expressions.

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