Question

cscx - cotx = senx/1 + cosx​

Answer 1

Respuesta:

cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​cscx - cotx = senx/1 + cosx​ es igual a =2

Explicación paso a paso:

Answer 2

Respuesta:

La demostración de la identidad trigonométrica es:

Cot x= cos x/ senx. Reemplazando:

Resolviendo la suma de fracciones del lado izquierdo:

Teniendo en cuenta la identidad trigonométrica fundamental: sen²x+ cos²x=1:

Simplificando:

Csc x= Csc x

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Explicación paso a paso: