In ΔEFG , what is the approximate length of EF if the measure of angle G is 50° and FG is 10 cm?

The length of EF if the measure of angle G is 50° and FG is 10 cm is 11.92 cm.
Trigonometric ratios for a right-angled triangle are from the perspective of a particular non-right angle.
In a right-angled triangle, two such angles are there which are not right angled(not of 90 degrees).
The slanted side is called the hypotenuse.
From the considered angle, the side opposite to it is called perpendicular, and the remaining side will be called the base.
By trigonometric ratios for this one.
The length of EF if the measure of angle G is 50° and FG is 10 cm
Let x be the length of EF.
[tex]tan(\theta) = \dfrac{\text{Length of perpendicular}}{\text{Length of base}}[/tex]
Tan(50) = x/10
x = 11.92 cm
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