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What else can I help you with?
What are the values of theta of which secant theta is undefined?
Since secant theta is the same as 1 / cosine theta, the answer is any values for which cosine theta is zero, for example, pi/2.
What is the equivalent of sine theta over secant theta?
For such simplifications, it is usually convenient to convert any trigonometric function that is not sine or cosine, into sine or cosine. In this case, you have: sin theta / sec theta = sin theta / (1/cos theta) = sin theta cos theta.
What are the values of theta of which co secant theta is undefined?
Any value for which sin(theta) = 0, i.e. theta = N*180, N being an Integer.
Can you solve sin 2 theta equals 0?
If sin2(theta) = 0, then theta is N pi, N being any integer
What is the value of theta if 4sin theta is equal to 2?
4Sin(theta) = 2 Sin(Theta) = 2/4 = 1/2 - 0.5 Theta = Sin^(-1) [0.5] Theta = 30 degrees.
Can tan theta equals 700?
I assume. Since theta is a variable, standing for the measure of any angle.
What does sine theta mean?
Theta is just a Greek letter used to denote measurement of angle. Sine is a trigonometric function, i.e., the ratio of the side opposite to the angle theta to the hypotenuse of the triangle. So Sine theta means the value of sine function for angle theta, where theta is any angle.
What is theta of a triangle?
When placed next to any angle on a triangle, the theta symbol (θ) represents that missing angle.
Is disagreeing the same as disrespect?
Not really, if you don't mean any disrespect from your decision, than it is merely disagreeing without any offense intended.
Are there any beta games?
no. there is not any beta games on club penguin.
State proof De moivers theorem for rational index?
De Moivre's Theorem states that for any real number ( \theta ) and integer ( n ), the expression ( (\cos \theta + i \sin \theta)^n = \cos(n\theta) + i \sin(n\theta) ) holds. To extend this to rational indices, consider ( n = \frac{p}{q} ) where ( p ) and ( q ) are integers. We can express ( \cos \theta + i \sin \theta ) in exponential form as ( e^{i\theta} ), leading to ( (e^{i\theta})^{\frac{p}{q}} = e^{i\frac{p}{q}\theta} ). This simplifies to ( \cos\left(\frac{p}{q}\theta\right) + i \sin\left(\frac{p}{q}\theta\right) ), thus proving De Moivre's Theorem for rational indices.
Side a is 25 and angle theta is 48 degrees what is side b side c and angle alpha?
To find side b and side c of a triangle given side a (25) and angle theta (48 degrees), you can use the sine and cosine laws. Side b can be calculated as ( b = a \cdot \frac{\sin(\beta)}{\sin(\theta)} ), where ( \beta ) is the angle opposite side b. To find angle alpha, you can use the fact that the sum of angles in a triangle is 180 degrees. However, without knowing the length of side b or any additional information, we cannot determine the exact values for side b, side c, or angle alpha.
