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1) β36 Solution
2) β4 Solution
3) β64 Solution
4) β144 Solution
5) -β4 Solution
6) -β100 Solution
7) -β1 Solution
8) -β121 Solution
9) β-36 Solution
10) β-9 Solution
11) β-49 Solution
12) β(9 + 16) Solution
13) β25 + 144 Solution
14) β9 + β16 Solution
15) β25 + β144 Solution
Problem 16 :
Find the square root of 6400
Problem 17 :
Is 2352 a perfect square? If not find the smallest multiple of 2352 which is a perfect square. Find the sqaure root of the new number.
Problem 18 :
2116 plants are to be planted in a garden in such a way that each row contains as many plants as the number of rows. Find the number of rows and the number of plants in each row.
Problem 19 :
A natural number is called a _________ or _____________ if it is the square of some natural numbers
Problem 20 :
Simplify β0.09
Problem 21 :
Find the length of the side of a square whose area is 441 m2
1) 6
2) 2
3) 8
4) 12
5) -2
6) - 10
7) -1
8) -11
9) No real roots
10) No real roots
11) No real roots
12) 5
13) 13
14) 7
15) 17
16) the square root of 6400 is 80.
17) 28
18) the number of rows and number of columns is 46.
19) A natural number is called a perfect square or square of number. if it is the square of some natural numbers.
20) 0.3
21) the side length of square is 21 m.
1) β16xΒ² Solution
2) β0.25x6 Solution
3) βx8y18 Solution
4) β64b48 Solution
5) -β64aΒ³ Solution
6) β27y6 Solution
7) βx8y12 Solution
8) βx10 Solution
9) βyΒ² Solution
10) βbΒ² Solution
11) β49xΒ² Solution
12) β100yΒ² Solution
13) -β64aΒ² Solution
14) -β25xΒ² Solution
15) β144xΒ²yΒ² Solution
16) β196aΒ²bΒ² Solution
Problem 17 :
Which of the following is equal to x ?
a) x^12/7 - x^5/7 b) 12β (x4)1/3 c) (βx2)2/3 d) x12/7 β x7/12
Problem 18 :
Find the value of x in 3 + 2x = 641/2 + 271/3
Problem 19 :
If x = (β3 - β2) / (β3 + β2) and y = (β3 + β2) / (β3 - β2) find the value of x2 + y2 + xy
Problem 20 :
Solve for x in the following questions.
i) β(32.4/x) = 2 ii) β86.49 + β(5 + x2) = 12.3
1) 4x
2) 0.5x3
3) x4βx9
4) 8b24
5) - 4a
6) 3yΒ²
7) xΒ²yΒ³
8) x5
9) y
10) b
11) 7x
12) 10y
13) - 8a
14) - 5x
15) 12xy
16) 14ab
17) x
18) x is 3.
19) x2 + y2 + xy is 99.
20) a) 8.1 b) x = -2 and 2.
Problem 1 :
The value of β144 + β1.44 is ?
a. 24 b. 13.2 c. 1.32 d. none of these
Problem 2 :
Which of the following triplet is a Pythagorean Triplet:
a. (4, 5, 6) b. (11, 60, 61) c. (10, 8, 6) d. both b and c
Problem 3 :
How many non square numbers are there in between π2 πππ (π + 1)2
a. 2n b. 4n c. 3n d. 2n + 1
Problem 4 :
The Simplified form of 3/β0.09
is
a. 30 b. 3 c. 10 d. None
Problem 5 :
Evaluate β52 + 122
Problem 6 :
2707/βx = 27.07, find x.
Problem 7 :
If β15625 = 125, then find the value of β156.25 + β1.5625
Problem 8 :
Find the square root of 14641 by prime factorisation method.
Problem 9 :
Find the square root of 144 by repeated subtraction method
Problem 10 :
Is 2352 a perfect square? If not, find the smallest multiple of 2352 which is a perfect square. Find the square root of the new number
Problem 11 :
Find the least number which should be subtracted from 180 to make it a perfect square.
Problem 12 :
The length of a rectangle is 3 times its width. Its area is 972 sq. meter. Find the perimeter of the rectangle
Problem 13 :
A rectangle ABCD has AB = 12 cm and BC = 6 cm. Find the length of its diagonals correct to 2 decimal places.
Problem 14 :
Find the number of non-square numbers lying between 402 and 412.
a) 80 b) 40 c) 30 d) 84
Problem 15 :
If m, n, p are natural numbers such that (m, n, p) forms a Pythagorean triplet if ?
a) m2 + n2 = p2 b) m2 + n2 < p2 d) m2 + n2 β p
Problem 16 :
The square of an even number is always____________.
a) even b) odd c) may be even or odd d) none
Problem 18 :
The digit in the unitβs place in the square root of 15876 is
a) 8 b) 6 c) 4 d) 2
1) 13.2
2) both b and c
3) 2n
4) 10
5) β169
6) 10000
7) 13.75
8) 121
9) 12
10) 3
11) 11 is the smallest number to be subtracted from 180 to make it as perfect square.
12) 144 units.
13) 13.41 cm
14) 80 non square numbers.
15) m2 + n2 = p2
16) even
17) 1
18) 6
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May 21, 24 08:51 PM
May 21, 24 08:51 AM
May 20, 24 10:45 PM