Question

Sinx=4/3 that exist or not why??

Answer 1

$\sin(x) = \frac{4}{3}$
$this \: statement \: \: is \: not \: possible \:$
$because \: here \: hypotenus \: is \: given \: smaller \: than \: side \:$

Answer 2

➡HERE IS YOUR ANSWER⬇

sinx = 4/3 doesn't exist.

♧♧ Reason :

We know that :

-1 < sinx < 1.

But, 4/3 = 1.3333.... > 1

So, sinx = 4/3 doesn't exist.

♧♧♧ Reason :

sinx = 4/3 gives for any triangle,

perpendicular = 4

and

hypotenuse = 3

We know that,

hypotenuse is always greater than perpendicular.

But in this case, the condition in contradicted.

So, sinx = 4/3 doesn't exist.

⬆HOPE THIS HELPS YOU⬅