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1; 2; 3; 4
(A) 2560 (B) 2650 (C) 3200 (D) 1600
(ii) If harmonic mean of two numbers is 4, their arithmetic mean 'A' and the geometric mean G satisfy the relation 2A + G2 = 27. Find the numbers. [ Answer : 6, 3 ]
In order to save time I have given two questions in one post. Please give answer of both the questions ans please donot give any link.
a.(log l - log a)/log r
b.l - (log l - log a)/log r
c.(log a - log l)/log r
d.l + (log l - log a)/log r
what to do in this question how to solve pllz give me hint, method of difference we can use here??
If the smaller of the numbers on the removed cards is k, then k – 20 =
Please explain the highlighted step in the following solution:
[ Answer : 40/9 km/h ]
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Q). The least value of for which for all , is
Q). A pack contains n cards numbered from 1 to n. Two consecutive numbered cards are removed from the pack and the sum of the numbers on the remaining cards is 1224. If the smaller of the numbers on the removed cards is k, then ?
x−y+1=0 and 7x−y−5=0. If its
diagonals intersect at (−1, −2), then
which one of the following is a vertex of
this rhombus ?
Q). positive terms, then