If f is a continous function, then

If f(x) is a continous function such that f(x)|0,AA x in[2,10] and int_(4)^(8)f(x) dx=0 , then find f (6)

If f(x) is a continous function such that f(x)|0,AA x in[2,10] and int_(4)^(8)f(x) dx=0 , then find f (6)

If f(x) is a continous function such that f(x)|0,AA x in[2,10] and int_(4)^(8)f(x) dx=0 , then find f (6)

f is a continous function in [a, b] ; g is a continuous function in [b,c]. A function h(x) is defined as h(x)=f(x) for x in [a,b) , g(x) for x in (b,c] if f(b) =g(b) then

f is a continous function in [a, b] ; g is a continuous function in [b,c]. A function h(x) is defined as h(x)=f(x) for x in [a,b) , g(x) for x in (b,c] if f(b) =g(b) then

f is a continous function in [a, b] ; g is a continuous function in [b,c]. A function h(x) is defined as h(x)=f(x) for x in [a,b) , g(x) for x in (b,c] if f(b) =g(b) then

f is a continous function in [a,b]; g is a continuous function in [b,c]. A function h(x) is defined as h(x)=f(x)f or x in[a,b),g(x)f or x in(b,c] if f(b)=g(b) then

f is a continous function in [a, b] ; g is a continuous function in [b,c]. A function h(x) is defined as h(x)=f(x) for x in [a,b) , g(x) for x in (b,c] if f(b) =g(b) then (A) h(x) has a removable discontinuity at x = b. (B) h(x) may or may not be continuous in [a, c] (C) h(b-) = g(b+ ) and h(b+ ) = f(b- ) (D) h(b+ ) = g(b- ) and h(b- ) = f(b+ )