PopAi provides you with resources such as math solver, math tools, etc.
The page you requested could not be found. Try refining your search, or use the navigation above to locate the post.
Start Using PopAi Today
Suggested Content
More >
Answer 1 To find the points on the unit circle where the tangent line passes through the point $(1, 2)$, we can use the following steps: 1. The equation of the unit circle is given by $x^2 + y^2 = 1$. 2. The slope of the tangent line at any point...
Answer 1 To determine the sine of $ \frac{\pi}{4} $ on the unit circle, recall that the coordinates for $ \frac{\pi}{4} $ are:$ \left( \frac{\sqrt{2}}{2}, \frac{\sqrt{2}}{2} \right) $The y-coordinate gives you the sine value:$ \sin\left(...
Answer 1 In the unit circle, if the $\sin(\theta)$ is negative, it means that the angle $\theta$ is in the third or fourth quadrant. In both of these quadrants, the sine value is negative. Cosine values in these quadrants can be positive (fourth...
Answer 1 To find the position of $ -\frac{\pi}{2} $ on a unit circle, we start by understanding that the unit circle is a circle with radius 1 centered at the origin (0,0). The angle $ -\frac{\pi}{2} $ is measured in the clockwise direction from the...
Answer 1 To determine the values of $ \theta $ where $ \sin(\theta) $ and $ \cos(\theta) $ are equal in the flipped unit circle, we start by setting up the equation:$ \sin(\theta) = \cos(\theta) $ Dividing both sides by $ \cos(\theta) $, we get:$...
Answer 1 To determine the quadrant of the angle $ \frac{\pi}{3} $, we note that this angle is equivalent to 60 degrees.In the unit circle, angles between 0 and 90 degrees are in the first quadrant.Therefore, the angle $ \frac{\pi}{3} $ is in the...