You may have to draw this to understand the Sine function for a right triangle (degree mode on a calculator).
Draw a right triangle. Choose either angle (not the right angle, < div> C)) which will be referred to as < (Angle
The "Hypotenuse" is the longest side (IE. the side opposite Sine is a function used so that if you know the Hypotenuse or the Opposite side's length, and the angle, you can find the one you do not have. Sine(A) = Opposite/Hypotenuse. No, that does not mean all you have to do is divide the two. You have put in your calculator (yes, you need a calculator for this. It's impossible without it. Sine is sin on a calculator.) sin(A) = Opposite/Hypotenuse. On paper, it's Sine(A) = O/H. You replace the one you do not know as X.
The differential of the sine function is the cosine function while the differential of the cosine function is the negative of the sine function.
Waves are periodic function, as is the sine function.
Yes, sine is a trig function, it is opposite over hypotenuse.
A sine graph!
Yes. Along with the tangent function, sine is an odd function. Cosine, however, is an even function.
The differential of the sine function is the cosine function while the differential of the cosine function is the negative of the sine function.
Waves are periodic function, as is the sine function.
Yes, sine is a trig function, it is opposite over hypotenuse.
A sine graph!
Yes. Along with the tangent function, sine is an odd function. Cosine, however, is an even function.
Yes, the sine function is a periodic function. It has a period of 2 pi radians or 360 degrees.
The sine function repeats every 2pi radians (360 degrees).
The sign is >. Sine is a trigonometric function.
Yes
The domain of the sine function is [-infinity, +infinity].The range is [-1, +1].The sine function is periodic. It repeats itself every 360 degrees or 2PI radians.
A sine wave is a periodic function and, by suitably adjusting the argument of the sine function, can be made to fit a wide functions with different frequencies.
A real life example of the sine function could be a ferris wheel. People board the ride at the ground (sinusoidal axis) and the highest and lowest heights you reach on the ride would be the amplitudes of the graph.