The empirical relation between mean, mode and median is `Mod e\ =\ 3\ M e d i a n\ -2\ M e a n` `Mod e=2\ M e d i a n-3\ M e a n` `M e d i a n=3\ Mod e-2\ M e a n` `M e a n=3\ M e d i a n-2\ Mod e`

The empirical relation between mean, mode and median is (a) Mod e\ =\ 3\ M e d i a n\ -2\ M e a n (b) Mod e=2\ M e d i a n-3\ M e a n (c) M e d i a n=3\ Mod e-2\ M e a n (d) M e a n=3\ M e d i a n-2\ Mod e

A ,\ B ,\ C are three sets of values of x : A :2,\ 3,\ 7,\ 1,\ 3,\ 2,\ 3, B :7,\ 5,\ 9,\ 12 ,\ 5,\ 3,\ 8 C :4,\ 4,\ 11 ,\ 7,\ 2,\ 3,\ 4 Which one of the following statements is correct? M e a n\ of\ A=\ Mod e\ of\ C M e a n\ of\ C=M e d i a n\ of\ B M e d i a n\ of\ B=Mod e\ of\ A M e a n ,\ M e d i a n\ a n d\ Mod e\ of\ A\ a r e\ e q u a l

Find the volume in cubic metre (cu. m) of each of the cuboids whose dimensions are: l e n g t h\ =\ 12 m ,\ b r e a dt h=10 m ,\ h e igh t=4. 5 m l e n g t h\ =\ 4m ,\ b r e a dt h\ =\ 2. 5 m ,\ h e igh t\ =\ 50 c mdot l e n g t h\ =\ 10 m ,\ b r e a dt h\ =\ 25 d m ,\ h e igh t\ =\ 25 c mdot

Define virtual e.m.f. and find the relation between virtual e.m.f. and maximum e.m.f. n a.c.

lim_ (n rarr oo) [(e ^ (1 / n) + e ^ (2 / n) + e ^ (3 / n) + ... + e ^ (n / n)) / (n)]

lim_ (n rarr oo) [(e ^ (1 / n) + e ^ (2 / n) + e ^ (3 / n) + ... + e ^ (n / n)) / (n)]

Find the volume in cubic metre (cu. m) of each of the cuboids whose dimensions are: l e n g t h = 12 m , b r e a dt h=10 m , h e igh t=4. 5 m l e n g t h = 4m , b r e a dt h = 2. 5 m , h e igh t = 50 c mdot l e n g t h = 10 m , b r e a dt h = 25 d m , h e igh t = 25 c mdot

Water in a canal, 30\ d m\ w i d e\ a n d\ 12 d m\ d e e p ,\ is flowing with a velocity of 20 k m\ p e r\ hou rdot How many area will it irrigate in 30\ m in ,\ if 9\ c m of standing water is desired?