Match the following with their square roots- - Numbers amp- Square-roots- 1-289 amp- a-22- 2-1225 amp- b-17- 3-196 amp- c-35- 4-484 amp- d-14- -1-c- 2-b- 3-d- 4-a-1-b- 2-c- 3-a- 4-d-1-b- 2-d- 3-c- 4-a-1-b- 2-c- 3-d- 4-a-

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Square Root of a Number

Match the fol...

Question

Match the following with their square roots.

$\begin{matrix} N u m b e r s & S q u a r e r o o t s 1. 289 & a . 22 2. 1225 & b . 17 3. 196 & c . 35 4. 484 & d . 14 \end{matrix}$

1-b, 2-d, 3-c, 4-a

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1-b, 2-c, 3-d, 4-a

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1-c, 2-b, 3-d, 4-a

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1-b, 2-c, 3-a, 4-d

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Solution

The correct option is B
1-b, 2-c, 3-d, 4-a

This can be solved without actually calculating the square roots. Arranging the given numbers in ascending order.

Numbers:- 196 < 289 < 484 < 1225

Square roots:- 14 < 17 < 22 < 35

So, $\sqrt{196}$ = 14; $\sqrt{289}$ = 17; $\sqrt{484}$ = 22 and $\sqrt{1225}$ = 35.

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Similar questions

Match the following with their square roots.

$\begin{matrix} N u m b e r s & S q u a r e r o o t s 1. 289 & a . 22 2. 1225 & b . 17 3. 196 & c . 35 4. 484 & d . 14 \end{matrix}$

Let $f (x) = a x^{2} + b x + c$ . Then, match the following :
$\begin{matrix} a . Sum of roots of f(x) = 0 & 1. - \frac{b}{a} b . Product of roots of f(x) = 0 & 2. \frac{c}{a} c . Roots of f(x) = 0 are real & distinct & 3. b^{2} - 4 a c = 0 d . Roots of f(x) = 0 are real and identical. & 4. b^{2} - 4 a c > 0 \end{matrix}$
The correct matching is -

Q. Match the following.

A447, 8341Like fractionB103, 542Unlike fractionC13, 231Mixed fractionD35, 781Improper fraction

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Match the following with their square roots. NumbersSquare roots1. 289a. 222. 1225b. 173. 196c. 354. 484d. 14

The correct option is B 1-b, 2-c, 3-d, 4-a This can be solved without actually calculating the square roots. Arranging the given numbers in ascending order. Numbers:- 196 < 289 < 484 < 1225 Square roots:- 14 < 17 < 22 < 35 So,√196 = 14; √289 = 17; √484 = 22 and √1225 = 35.

Match the following with their square roots.

$\begin{matrix} N u m b e r s & S q u a r e r o o t s 1. 289 & a . 22 2. 1225 & b . 17 3. 196 & c . 35 4. 484 & d . 14 \end{matrix}$