Negate circle in 1ST smoothly

Aug 6th, 2022
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Searching for a professional tool that deals with particular formats can be time-consuming. Regardless of the huge number of online editors available, not all of them are suitable for 1ST format, and certainly not all enable you to make changes to your files. To make things worse, not all of them give you the security you need to protect your devices and documentation. DocHub is a great answer to these challenges.

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How to Negate circle in 1ST

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Speaker 1 (00:00): Hello, everyone. And welcome back to another MAT 170 Concept Session. Today, were going to be talking about how to deal with negative angles on a unit circle. Theres a couple of routes that you can take in order to solve negative angles, and well talk about both of them. The first route is lets talk about first, just how we solve a regular positive angle, right? So we have cosine of negative 45 degrees, right? Now lets first figure out, how do we find the cosine of 45 degrees? So we know that since its talking about cosine, we take the X value of the coordinate. Now with 45, what well do, what we normally do is we go counterclockwise up to the 45 degree here from zero, and then take that X value, right? Speaker 1 (00:43): Well, the first route in solving a negative angle and what we can actually do is just instead of going counterclockwise, we just go clockwise. So we see the negative 45 degrees here, right? So instead of going counterclockwise, what well do

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Sine and cosecant are positive in Quadrant 2, tangent and cotangent are positive in Quadrant 3, and cosine and secant are positive in Quadrant 4.
Only Sine is positive in Quadrant II; the others are negative. T. Only Tangent is positive in Quadrant III; the others are negative. C.
Sine, Cosine and Tangent in Quadrant 4 Hence, Sine and Tangent are negative and only Cosine (C) is positive.
Finally, in quadrant four, the cosine of any angle is positive, whereas the sine and tangent of any angle between 270 and 360 degrees is negative.
In the second quadrant (II), sine (and cosec) are positive. In the third quadrant (III), tan (and cotan) are positive. In the fourth quadrant (IV), cos (and sec) are positive.
Quadrants and the cast Rule In the first quadrant, the values for sin, cos and tan are positive. In the second quadrant, the values for sin are positive only. In the third quadrant, the values for tan are positive only.
0:09 1:27 Its this first step that changes draw the angle on the unit circle. Because its negative 300MoreIts this first step that changes draw the angle on the unit circle. Because its negative 300 degrees its a negative angle. Youre not moving this way thats a positive angle.
The sine ratio is y/r, and the hypotenuse r is always positive. So the sine will be negative when y is negative, which happens in the third and fourth quadrants.
In the first quadrant, the values for sin, cos and tan are positive.
In quadrant I, the hypotenuse, adjacent and opposite side are all positive. Thus all 6 trigonometric functions are positive. In quadrant II the hypotenuse and opposite sides are positive and the adjacent side is negative. This means that every trigonometric expression involving an adjacent side is negative.

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