Let the number = a
According to the question,
a x 5a = 1445
5a2 = 1445
? a2= 1445/5 =289
? a= ?289 = 17
Required length = 120/3 = 40 m
Given, 0.764 x P = 1.236 x Q
? Q / P = 1.236 / 0.764
Now, (Q - P) / (Q + P) = [(Q/P) - 1] / [(Q/P) + 1]
? [(1.236/0.764) - 1] / [(1.236/0.764) + 1]
= (1.236 - 0.764) / (1.236 + 0.764)
= 0.472 / 2.000
= 0.236
?289 - ?625 ÷ ?25
= ?17 x 17 - ?25 x 25 ÷ ?5 x 5
= 17 - 25 ÷ 5 = 17 - 5 = 12
(?)2 ?132 + 28 ÷ 4 - (3)3 + 107
= ?169 + 7 - 27 + 107
= ?256 = 16
? ? = ?16
= 4
(4 x 4 x 4 x 4 x 4 x 4)5 x (4 x 4 x 4)8 ÷ (4)3 = (64)?
? (46)5 x (43)8 x 1/(4)3 = (43)?
? (4)30 x (4)24/(4)3 = (4)3 x ?
? 430 + 24 - 3 = 43 x ?
? 451 = 43 x ? ? 3 x ? = 51
? ? = 51/3 = 17
Required length = 80/4 = 20 inches
Since a * b = a + b + a/b
? 12 * 4 = 12 + 4 + 12/4
= 12 + 4 + 3 = 19
Given exp. = [ a2 + ab + b2 ] / [a3 - b3] where a = 137, b = 133
= 1/(a - b)
= 1/(137- 133)
=1/4
Given expression = (a3 - b3) / (a2 + ab + b2), where a=117, b =98
= [(a-b)(a2 + ab + b2)] / (a2+ab+b2)
=(a-b)
=117 - 98
= 19.
Given Exp. = ( a3 + b3 ) / ( a2 - ab + b2 ), where a =3 42, b = 257
= [(a + b )(a2 - ab +b2)] / (a2 - ab + b2)
= a + b
= 343+257
= 600.
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