limir(r-M" ;[where [.] isGIFI isequal to: (D) does not 0 eB

lim_(x->0)|x(x-1)|^[cos2x] ; where [.] is GIF is equal to : A.) 1 B.) 0 C.) e D.) does not exist

Let lim_(x rarr0)([x]^(2))/(x^(2))=l and lim_(x rarr0)([x^(2)])/(x^(2))=m where [.] denotes greatest integer.Then (a)l exists but m does not (b) m exists but l does not (c)both 1 and m exist (d) neither ln or m exists

Why does R_3P=0 exist but R_3N=0 does not?

A satellite of mass m_0 is revolving around the earth in circular orbit at a height of 3R from surface of the earth the areal velocity of satellite is (where R is radius of earth and M_0 is the mass of earth)

A satellite of mass m_0 is revolving around the earth in circular orbit at a height of 3R from surface of the earth the areal velocity of satellite is (where R is radius of earth and M_0 is the mass of earth)

lim_(xto0)[m(sinx)/x] is equal to (where m epsilon I and [.] denotes greatest integer function) a. m if mlt0 b. m-1 if mgt0 c. m-1 , if mlt0 d. m if mgt0

In the Fig, shown below with what angular speed ' omega ' must 'm' with a radius 'r' rotate on a frictionless table so that' M' does not move ? (b) If m = 1.0 kg, M = 10.0 kg and r = 0.5 m, find omega

In the Fig, shown below with what angular speed ' omega ' must 'm' with a radius 'r' rotate on a frictionless table so that' M' does not move ? (b) If m = 1.0 kg, M = 10.0 kg and r = 0.5 m, find omega