Respuesta :
tanΘ is given by the following equation:
[tex]\frac{sin\theta}{cos\theta}[/tex]
Plug in your known values into the formula:
[tex]\frac{\frac{8}{17}}{\frac{-15}{17}} = \frac{8}{17} \div \frac{-15}{17} = -\frac{8}{15} [/tex]
tanΘ is equal to -8/15.
[tex]\frac{sin\theta}{cos\theta}[/tex]
Plug in your known values into the formula:
[tex]\frac{\frac{8}{17}}{\frac{-15}{17}} = \frac{8}{17} \div \frac{-15}{17} = -\frac{8}{15} [/tex]
tanΘ is equal to -8/15.
The first thing you should know for this case is the definition of the tangent.
We have then:
tanΘ = (sine Θ) / (cosΘ)
Substituting the values we have:
tanΘ = (-15/17) / (8/17)
Canceling similar terms we have:
tanΘ = -15/8
Answer:
the value of tanΘ is:
tanΘ = -15/8
We have then:
tanΘ = (sine Θ) / (cosΘ)
Substituting the values we have:
tanΘ = (-15/17) / (8/17)
Canceling similar terms we have:
tanΘ = -15/8
Answer:
the value of tanΘ is:
tanΘ = -15/8