How do you find the value of $sin arcsin (- 0.2)$ $sin arcsin(-0.2)$ ?

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Answer 1 · 2015-04-15T12:18:41

The definition of
$arcsin (k)$ $arcsin(k)$ is the value $m$ $m$ such that $sin (m) = k$ $sin(m) = k$

So
$arcsin (- 0.2)$ $arcsin(-0.2)$ is the value, $m$ $m$ , for which $sin (m) = (- 0.2)$ $sin(m) = (-0.2)$

So $sin (arcsin (- 0.2))$ $sin (arcsin(-0.2))$
is $sin ($ $sin($ the value for which $sin = (- 0.2)$ $sin = (-0.2)$ $)$ $)$

$sin (arcsin (- 0.2)) = - 0.2$ $sin(arcsin(-0.2)) = -0.2$

How do you find the value of sin arcsin(-0.2)sinarcsin(−0.2)sin arcsin(-0.2)?