" If "g(x)=int_(0)^(x)cos4tdt" then "g(x+pi)=

STATEMENT-1 : If g(x)=int_(0)^(x)cos^(4)t dt then g(x+pi) is equal to g(x)+g(pi) STATEMENT-2 : If {x} represents the fractional part of x then int_(0)^(100){sqrt(x)} is equal to (2000)/(3) STATEMENT-3 : The value of int_(-(1)/(2))^((1)/(2))(alphalog((1+x)/(1-x))+beta)dx depends on the value of beta .

If g(x)=int_(0)^(x)cos^(4)tdt , then g(x+pi) is equal to a) g(x)+g(pi) b) g(x)-g(pi) c) g(x).g(pi) d) (g(x))/(g(pi))

If g(x)=int_(0)^(x)cos^(4)t dt, then g(x+pi) equals

If g(x)=int_(0)^(x)cos^(4)t dt, then g(x+pi) equals to (a) (g(x))/(g(pi)) (b) g(x)+g(pi) (c) g(x)-g(pi) (d) g(x).g(pi)

If g(x)=int_(0)^(x)cos^(4)t dt, then g(x+pi) equals to (a) (g(x))/(g(pi)) (b) g(x)+g(pi) (c) g(x)-g(pi) (d) g(x).g(pi)

If g(x)=int_(0)^(x)cos^(4) dt , then g(x+pi) equals

If g(x)=int_(0)^(x)cos^(4) t dt , then (x+pi) equals

If g(x)=int_(0)^(x)cos^(4) t dt , then (x+pi) equals

If g(x) = int_(0)^(x) cos dt , then g(x+pi) equals