[" ng of stiffness "k" ' is cut into parts "((M)/(M+m))^(1/2)],[" "S given by: "],[[" (2) "(2k)/(5)," (3) k "{[" Alfer "20=2:3" ,then the stiffiness of "],[" ies are event."]]]

If a spring of stiffness 'k' is cut into two parts 'A' and 'B' of length l_(A):l_(B)=2:3 , then the stiffness of spring 'A' is given by

If a spring of stiffness 'k' is cut into two parts 'A' and 'B' of length l_(A):l_(B)=2:3 , then the stiffness of spring 'A' is given by

If a spring of stiffness 'k' is cut into two parts 'A' and 'B' of length l_(A):l_(B)=2:3 , then the stiffness of spring 'A' is given by

Three arrangements are shown in figure. (a) A spring of mass m and stiffness k (b) A block of mass m attached to massless spring of stiffness k ( c) A block of mass (m)/(2) attached to a spring of mass (m)/(2) and stiffness k If T_(1) , T_(2) and T_(3) represent the period of oscillation in the three cases respectively, then identify the correct relation.

Three arrangements are shown in figure. (a) A spring of mass m and stiffness k (b) A block of mass m attached to massless spring of stiffness k ( c) A block of mass (m)/(2) attached to a spring of mass (m)/(2) and stiffness k If T_(1) , T_(2) and T_(3) represent the period of oscillation in the three cases respectively, then identify the correct relation.

A wire of length (3)/(2)m is cut into two parts. If the length of one of the parts is (2)/(3)m , then find the length of other part.

A wire of length (3)/(2) m is cut into two parts. If the length of one of the parts of the parts is (2)/(3) m, then find the length of other part.

The gravitational force between two point masses m_(1) and m_(2) at separation r is given by F = k(m_(1) m_(2))/(r^(2)) The constant k doesn't

For the reaction A(s) rarr A(g) , the variation of log K_(P)^(@) us (1)/(T) is given by: If S_(m)^(@), A(g) is 31.78 cal//K mole, then calculate S_(m)^(@) A(s) in cal/K mole.