What is the f(x)=arcsin((-x+b)/2)-pi/2 ?

The f(x)=arcsin((-x+b)/2)-pi/2 is Parity: Neither even nor odd Inverse:-2sin(x+pi/2)+b

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f(x)=arcsin((-x+b)/2)-pi/2

f (x) = arcsin (\frac{- x + b}{2}) - \frac{π}{2}

Parity : Neither even nor odd

Inverse : - 2 sin (x + \frac{π}{2}) + b

Solution steps

Parity of

arcsin (\frac{- x + b}{2}) - \frac{π}{2} :

Neither even nor odd

Inverse of

arcsin (\frac{- x + b}{2}) - \frac{π}{2} : - 2 sin (x + \frac{π}{2}) + b

f (x) = \frac{( sin ^{2} ( x ) )}{x ^{2}}

y = ∣ x + 4 ∣ - ∣ x ∣ + 3 x - 2

f (x) = arccos (\frac{x + c}{2}) - \frac{π}{2}

g (x) = lo g_{0.25} (x)

f (x) = x^{3} + 8 x^{2} + x - 42

What is the f(x)=arcsin((-x+b)/2)-pi/2 ?
The f(x)=arcsin((-x+b)/2)-pi/2 is Parity: Neither even nor odd<br/>Inverse:-2sin(x+pi/2)+b