# Solving Trig Problems After doing the necessary check (because of the squaring) and discarding the extraneous solutions, my final answer would have been the same as previously.

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If no interval is given find all solutions to the equation.

In what follows, it is assumed that you have a good grasp of the trig-ratio values in the first quadrant, how the unit circle works, the relationship between radians and degrees, and what the various trig functions' curves look like, at least on the first period.

Adjacent - The side that is next to the angle of reference that is not the hypotenuse. Third Slide: Tricks on how to find the value of the sin, cos, tan of a specific angle. Sin 30° = 1 (opposite)/2 (Hypotenuse) so it equals ½ = .5(calculator). You can use the pythagorean theorem to check that these are valid right triangles.

Right Triangle - A triangle with one ninety degree angle. There are other examples of finding the ratio defining the trigonometric functions of specific angles.

Second Slide: Steps a) Please Identify the following sides of the triangles with the appropriate names involving opposite, adjacent, or the hypotenuse. The first step is to find the values of the sides, and then divide them.

b) find the sin, cos, tan ratios of the given angle.c) Solve for side x. For most angles, however, you will need a calculator.If you're seeing this message, it means we're having trouble loading external resources on our website.If you're behind a web filter, please make sure that the domains *.and *.are unblocked.In this Introduction, I will give a general overview of the topic of Trigonometry, tips on how to learn and study well, and then go into more detail.In Mathematics, it is always important to learn how to understand what you are doing, and why you are doing these steps as opposed to just memorizing it. In this instructable, I will start basic with naming the sides of the right triangles, the trigonometric functions, and then gradually increase the difficulty so that the reader can eventually see how to tackle these problems, and apply them to real world situations.From the first equation, I get: However (and this is important!), I squared to get this solution, and squaring is an "irreversible" process. If you square something, you can't just square-root to get back to what you'd started with, because the squaring may have changed a sign somewhere.) So, to be sure of my results, I need to check my answers in the , which is the same almost-solution as before. Step 4: Mark the angles or sides you have to calculate. Step 3: Show the sizes of the other angles and the lengths of any lines that are known.1)You have to first identify the right triangle in this scenario. What function will give you the side you need to solve for? First, you determine the right function to use (tan, sin, and cos) based off of which sides are given (Hyp, Adj, Opp). What trigonometric function involves both the opposite and the hypotenuse? I recommend buying a math book as a source to find a variety of problems, and learn concepts.4) Apply the function to that angle, solve for the side, and calculate. If you identify your difficulties, be sure to ask for help!

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