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The initial investment of C is Rs. 1000 less than the average of the initial investment of A and B together. initial investment of C = [(z-2000)+(z+4000)]/2 - 1000 = [2z+2000]/2 - 1000 = z+1000-1000 = z The ratio between the investment of A, B and C with respect to the time = (z-2000)x12 : (z+4000)x4 : zx8 = (z-2000)x3 : (z+4000) : zx2 The ratio between the profits of B and C is 5:8 respectively. (z+4000)/2z = 5/8 (z+4000)/z = 5/4 4z+16000 = 5z 5z-4z = 16000 z = 16000 Required percentage = [(z-2000)/z]x100 = [(16000-2000)/16000]x100 = [14000/16000]x100 = 14000/160 = 87.5%
If 512 C 8 = 64 and 729 C 9 = 81, then 1000 C 10 = ?
Select the correct mirror image of the given combination when the mirror is placed at ‘AB’ as shown.
Select the correct mirror image of the given combination when the mirror is placed at ‘AB’ as shown.
Select the correct mirror image of the given combination when the mirror is placed at ‘PQ’ as shown.
Select the correct mirror image of the given combination when the mirror is placed at ‘MN’ as shown.
Identify the alternative which resemble the mirror-image of the given word. SECRETARY
1.
Select the correct image of the given figure when the mirror is places at ‘AB’ as shown.
Select the correct mirror image of the given figure when the mirror is placed to the right of the figure.