sketch a graph of the function and compare the graph of g with the graph of f(x) = arcsin x. g(x) = arcsin (x - 1)

Use a Sum-to-Product Formula to show the following. $\sin 45^{\circ}+\sin 15^{\circ}=\sin 75^{\circ}$

Find whether the relationship is proportional.

Show that the number is rational by writing it as a quotient of two integers. 3 5/16

Find $\mathbf{a} \cdot \mathbf{b}.$ $|\mathbf{a}|=3, \quad|\mathbf{b}|=\sqrt{6},$ the angle between a and b is $45^{\circ}$

Simplify sin(2 arcsin x) and hence find $\int_{0}^{1} \sin (2 \arcsin x) d x.$

Show that $\arcsin \frac{3}{5}+\arcsin \frac{5}{13}=\arcsin \frac{56}{65}$.

Solve the equation for x. $\arccos x=\operatorname{arcsec} x$

Approximate the zero(s) of f(t) = 3 - 5sin (4t) for $0 \leq t<\pi / 2$

(a) Graphically.

(b) Using the arcsine function.

Find the exact value of each expression. $2 \sin ^{2} 60^{\circ}-3 \cos 45^{\circ}$

Find the exact value of the expression.\

$$\csc \left(90^{\circ}-\operatorname{Arcsec} 19\right)$$

Find the quotient. $11,023 \div 45$

Find the exact value of the expression. Do not use a calculator.

$$6 \tan 45^{\circ}-8 \cos 60^{\circ}$$

Solve the equation for x. arccos x = arcsec x