Find the sum of the following surds1 -8-12- 3 -2-4 -3- -27-82 -2-3- 5 -3-2- 2 -2-4 -33 -x-2 -y- 3 -y-x- 3 -x2-4 -y

(1) We have to find the sum of and Hence, the sum of the surds is. nbsp; (2) We have to find the sum of and Hence, the sum of the surds is. nbsp; ...

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Byju's Answer

Standard X

Mathematics

Arithmetic Progression

Find the sum ...

Question

Find the sum of the following surds

(1)

(2)

(3)

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Solution

(1) We have to find the sum of and

Hence, the sum of the surds is.

(2) We have to find the sum of and

Hence, the sum of the surds is.

(3) We have to find the sum of and

Hence, the sum of the surds is.

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Similar questions

Find the sum of the following polynomials and write the degree of the sum so obtained

(i) 2x³ $-$ 7x² + 3x + 4 ; 2x³ $-$ 3x² + 4x + 1
(ii) 3x² + 5x $-$ x⁷ ; $-$ 3x² + 5x + 8
(iii) x⁴ + 5x³ + 7x ; 4x³ $-$ 3x² + 5
(iv) y² + 2y $-$ 5 ; y³ + 2y² + 3y + 4 ; y³ + 7y $-$ 2
(v) 5m² + 3m + 8 ; m³ $-$ 6m² + 4m ; m³ $-$ m² $-$ m + 5

Q. Solve the following equations by Cramer’s method.
(1) 6x – 3y = –10 ; 3x + 5y – 8 = 0
(2) 4m – 2n = –4 ; 4m + 3n = 16
(3) 3x – 2y =

\frac{5}{2}

;

\frac{1}{3} x + 3 y = - \frac{4}{3}

(4) 7x + 3y = 15 ; 12y – 5x = 39
(5)

\frac{x + y - 8}{2} = \frac{x + 2 y - 14}{3} = \frac{3 x - y}{4}

Which of the following pairs of linear equations is inconsistent?
$1. x + 3 y - 5 = 0, 2 x + y = 0$
$2. 2 x + y = 1, 2 y = 2 - 4 x$
$3. 2 x - y = 2, 2 y - 4 x = 2$

Q. Factorize the following:
2x³y² − 4x²y³ + 8xy⁴

Q. Range of rational expression

y = \frac{x^{2} - x + 4}{x^{2} + x + 4}, x \in R

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Find the sum of the following surds (1) (2) (3)

(1) We have to find the sum of and Hence, the sum of the surds is. (2) We have to find the sum of and Hence, the sum of the surds is. (3) We have to find the sum of and Hence, the sum of the surds is.

Find the sum of the following surds

(1)

(2)

(3)

(1) We have to find the sum of and

Hence, the sum of the surds is.

(2) We have to find the sum of and

Hence, the sum of the surds is.

(3) We have to find the sum of and

Hence, the sum of the surds is.