A graph plotted between log `N` vs, time gives a slope and intercept equal to:

A graph plotted between log (x)/(m) vs log p is If intercept is equl to log then value of (x)/(m) at a pressure of 3 atm : 2, 9, 6, 8

A graph plotted between log k vs (1)/(T) is represented by

For an elementry reaction aArarr product, the graph plotted between reaction log[(-d[A])/(dt)] vs. time gives a straight line with intercept equal to 0.6 and showing an angle of 45^(@) with origin, then:

Which conclusion can be drawn if a graph is plotted between log t_(50%) vs. log [reactant] if it show an intercept 'A' and tantheta=0 ?

At constant temperature if a graph plotted between logP and log((1)/(V)) has an intercept of unity then what will be the value of constant (k)

At constant temperature if a graph plotted between logP and log((1)/(V)) has an intercept of unity then what will be the value of constant (k)

For a reaction A rarr Product, a graph plotted between (1)/([A]^(2)) vs time is found to be linear with slope = 0.4 and y intercept equal to 4 as shown. The rate of disapparance of A at the initial stages will be: [A] is in terms of molarity

If a graph is plotted between log (a-x) and t , the slope of the straight line is equal to -0.03 . The specific reaction rate will be

If a graph is plotted between log (a-x) and t , the slope of the straight line is equal to -0.03 . The specific reaction rate will be