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sin A
cos A
tan A
| cos(θ) | Adjacent leg/Hypotenuse | Adj/Hyp |
|---|---|---|
| tan(θ) | Opposite leg/Adjacent leg | Opp/Adj |
cos A= Adj/Hyp, tan A= Opp/Adj
Multiply fractions
Cancel out common factors
Simplify quotient
Notice that the ratio that we found corresponds to the definition of the sine ratio. Opposite leg/Hypotenuse ⇔ sin A
We will use the definition of the sine ratio and the tangent ratio to simplify the given expression.
| sin(θ) | Opposite leg/Hypotenuse | Opp/Hyp |
|---|---|---|
| tan(θ) | Opposite leg/Adjacent leg | Opp/Adj |
sin A= Opp/Hyp, tan A= Opp/Adj
a/b÷c/d=a/b*d/c
Multiply fractions
Cancel out common factors
Simplify quotient
Notice that the ratio that we found corresponds to the definition of the cosine ratio. Adjacent leg/Hypotenuse ⇔ cos A
One more time, we will use the definition of the sine ratio and the cosine ratio to simplify the given expression.
| sin(θ) | Opposite leg/Hypotenuse | Opp/Hyp |
|---|---|---|
| cos(θ) | Adjacent leg/Hypotenuse | Adj/Hyp |
sin A= Opp/Hyp, cos A= Adj/Hyp
a/b÷c/d=a/b*d/c
Multiply fractions
Cancel out common factors
Simplify quotient
Notice that the ratio that we found corresponds to the definition of the tangent ratio. Opposite leg/Adjacent leg ⇔ tan A