Calculate tan(4π/3) using the Unit Circle

Home Calculate $ an(frac{4pi}{3})$ using the Unit Circle Answer 1 Isabella Walker First, we need to find the reference angle for $frac{4pi}{3}$. The angle $frac{4pi}{3}$ is in the third quadrant.The reference angle is $pi – (frac{4pi}{3} – pi) =...

Tips to Memorize the Unit Circle

Home > Page 4 Tips to Memorize the Unit Circle Answer 1 Daniel Carter The unit circle can seem daunting, but it’s really based on a few key concepts. The first is understanding the special right triangles: the 30-60-90 triangle and the 45-45-90 triangle....

Find the cosine of -π/3 using the unit circle

Home Find the cosine of $-pi/3$ using the unit circle Answer 1 Sophia Williams To find the cosine of $-pi/3$ using the unit circle, follow these steps: 1. Recognize that the angle $-pi/3$ is a negative angle, which means it is measured clockwise from the positive...

Strategies to Easily Learn the Unit Circle

Home $ ext{Strategies to Easily Learn the Unit Circle}$ Answer 1 Maria Rodriguez To understand the unit circle, consider the following:1. Identify the key points on the unit circle where the angle is 0, $frac{pi}{6}$, $frac{pi}{4}$, $frac{pi}{3}$, and $frac{pi}{2}$....

Finding Specific Tan Values on the Unit Circle

Home Finding Specific $ an$ Values on the Unit Circle Answer 1 Isabella Walker To find the exact $tan$ values at specific angles on the unit circle, consider the following:1. $theta = frac{pi}{4}$ At this angle, $tan(theta) = tanleft(frac{pi}{4}right) = 1$2. $theta =...