Convert the following angles to degrees, correct to two decimal places.
Convert the following angles to degrees and minutes:
Convert the following angles to degrees, minutes and seconds:
Round the following as indicated:
62 \degree 19' to the nearest degree
43 \degree 50' to the nearest degree
41 \degree 34' \ 20'' to the nearest minute
25 \degree 49' \ 40'' to the nearest minute
Write down the indicated ratios for the following triangles:
\tan \theta
\sin \alpha
\sin \theta
\tan \alpha
\cos \theta
\cos \alpha
\tan \theta
\sin \alpha
\cos \theta
\tan \alpha
In the following triangle \cos \theta = \dfrac{6}{10}.
Which angle is represented by \theta?
Find the value of \sin \theta.
Find the value of \tan \theta.
In the following triangle, \sin \theta = \dfrac{4}{5}:
Which angle is represented by \theta?
Find the value of \cos \theta.
Find the value of \tan \theta.
In the following triangle, \tan \theta = \dfrac{15}{8}.
Which angle is represented by \theta?
Find the value of \cos \theta.
Find the value of \sin \theta.
Consider the following triangle:
Find the value of \dfrac{\sin \theta}{\cos \theta}.
Find the value of \tan \theta.
What do you notice?
Consider the following triangle:
Find the length of AC.
Find the value of \tan \theta.
Consider the following triangle:
Find the value of x.
Find the value of \sin \theta.
Find the value of \cos \theta.
Consider the following triangle:
Find the value of x.
Hence, find the value of \tan \theta.
Given \tan \theta = \dfrac{7}{3}, calculate the exact value of \sin \theta.
Given the following triangle, calculate the exact value of \tan \theta.
Find the value of f in the following triangles, correct to two decimal places:
Find the value of g in the following triangle, correct to two decimal places:
Determine the length of AC, correct to two decimal places.
Find the value of the pronumeral in the following triangles, correct to two decimal places:
Find the value of x, to the nearest degree:
Find the value of \theta, to the nearest minute:
Find angle \theta in the following triangles to the nearest minute:
Consider the following diagram:
Find the value of x, correct to two decimal places.
Find the value of x, correct to the nearest minute.