Question

Use the cofunction identities to find an angle theta that makes the statement true. 1) sin(...

Use the cofunction identities to find an angle theta that makes the statement true.

1) sin( 3theta - 17degrees)=cos (theta+43degrees)

2) cot 5theta= tan 4theta

Use identities to write the expression as a single function of x or theta.

1) cos (theta - pi)

Verify that the equation is an identity.

1) sin (x+y)-sin(x-y)=2 cos x sin y

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
1. Use the given conditions to find the exact value of the expression. sin(α) = -5/3,...
1. Use the given conditions to find the exact value of the expression. sin(α) = -5/3, tan(α) > 0, sin(α - 5π/3) 2. Use the given conditions to find the exact value of the expression. cos α = 24/25, sin α < 0, cos(α + π/6) 3. Use the given conditions to find the exact value of the expression. cot x = √3, cos x < 0, tan(x + π/6) 4. If α and β are acute angles such that...
Prove the identity 1) sin(u+v)/cos(u)cos(v)=tan(u)+tan(v) 2) sin(u+v)+sin(u-v)=2sin(u)cos(v) 3) (sin(theta)+cos(theta))^2=1+sin(2theta)
Prove the identity 1) sin(u+v)/cos(u)cos(v)=tan(u)+tan(v) 2) sin(u+v)+sin(u-v)=2sin(u)cos(v) 3) (sin(theta)+cos(theta))^2=1+sin(2theta)
find the amplitude of y= -4 sin (3x + pie). find the period of y= 3csc...
find the amplitude of y= -4 sin (3x + pie). find the period of y= 3csc 2/3 x find the phase shift of the function y= -5 sin (2x - pie/2) find the exact value of the real number y. Use radian measure y= csc^-1 (2). give the degree measure of theta use trig chart. theta = cos ^-1 (square root 2/2) use a calculator to give the value in degrees. sin^-1 (-0.4848) use a calculator to give the real...
9. Suppose that tan(alpha)=3/4 and pi<alpha<3pi/2. Find: a)sin(2alpha), b)cos(2alpha). 10. Suppose that tan(alpha)=-3 and 3pi/2<alpha<2pi. Find:...
9. Suppose that tan(alpha)=3/4 and pi<alpha<3pi/2. Find: a)sin(2alpha), b)cos(2alpha). 10. Suppose that tan(alpha)=-3 and 3pi/2<alpha<2pi. Find: a)sin(2alpha), b)cos(2alpha). 16. Given theta is an acute angle with cos(theta)=1/4 , find the value of tan(theta/2)+tan(2theta). Hint: Find each (using half angle or double angle formulas) and add them up.
Given sin(theta) = 1/2 and cos(theta) = (sqrt(3))/2 Find the exact values of the four remaining...
Given sin(theta) = 1/2 and cos(theta) = (sqrt(3))/2 Find the exact values of the four remaining Trigonometric functions of theta using identities.
Find all theta from (-pi,pi) for which the tangent line of r=tan(theta/2) is horizontal. I have...
Find all theta from (-pi,pi) for which the tangent line of r=tan(theta/2) is horizontal. I have gotten to 1/2sec^2(theta/2)*sin(theta)+tan(theta/2)*cos(theta)=0 How do I solve for 0?
Suppose theta is an acute angle in a right triangle. Given tan(\theta )=(3)/(5), evaluate:1-sin^(2)(\theta ).
Suppose theta is an acute angle in a right triangle. Given tan(\theta )=(3)/(5), evaluate:1-sin^(2)(\theta ).
Name the Quadrant 1. cot q = -3 , tan q = 2. cot q =...
Name the Quadrant 1. cot q = -3 , tan q = 2. cot q = -3 , tan q = 3. sec q = 1.5 , cos q = 4. cos q = -3/5 , sec q = Solve the identity function 1. tan x / sin x 2. cos t / cot t 3. cos a csc a tan a 4. cot t sec t sin t 5. 1 - cos2 q 6. csc2 q - 1 7....
1. Find all angles θ,0≤θ≤2π (Double angle formula, To two decimal places) a) Tan theta =...
1. Find all angles θ,0≤θ≤2π (Double angle formula, To two decimal places) a) Tan theta = 0.3, b) cos theta = 0.1, c) sin theta = 0.1, d) sec theta = 3
If R(theta)=[(cos, -sin) (sin, cos)] 1) show that R(theta) is a linear transformation from R2->R2 2)Show...
If R(theta)=[(cos, -sin) (sin, cos)] 1) show that R(theta) is a linear transformation from R2->R2 2)Show that R(theta) of R(alpha) = R(theta + alpha) 3) Find R(45degrees) [(x), (y)], interpret it geometrically
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT