`(tanx + secx) (cotx + cosecx)`

If secx=sqrt2 and (3pi)/(2)lt x lt 2pi find the value of (1-tanx-cosecx)/(1-cotx-cosecx)

Integration of trigonometric expression (tanx; cotx; secx; cosecx)

The expression (cotx+cosecx-1)/(cotx-cosecx+1) is equal to:

int((secx+ "cosec x")(secx- "cosec x"))/(tanx +cotx)dx=

intdx/(secx+cosecx)

intdx/(secx+cosecx)

int(secxcosecx)/(2cotx-secxcosecx)dx is equal to a) log|secx+tanx|+c b) log|secx+cosecx|+c c) (1)/(2)log|sec2x+tan2x|+c d) log|sec2x+cosec2x|+c

The value of lim_(xto0^(+))(x^(x)+(tanx)^(cosecx)+(cosecx)^(tanx)) is equal to

Find the value of (sinx+cosecx)^(2)+(cosx-secx)^(2)-(tanx+cotx)^(2) ,

If lambda be the minimum value of , y=(sinx+cosecx)^2+(cosx+secx)^2+(tanx+cotx)^2 where x∈R . Find lambda-6