Examples of using Sine in English and their translations into Turkish
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
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Programming
Why not just multiply the magnitudes times each other and use the right hand rule and figure out a direction? What is that sine of theta all about?
So I just wanted to show you a use of this trig identity that's usually written sine squared plus cosine squared is equal to 1.
You could figure out the sine or the cosine of, you know, 1 million degrees if you just keep going around the circle.
So that equals b sine-- b squared sine squared of theta.
This is just the same thing as saying that the sine of some angle is equal to x.
The inverse hyperbolic functions are the area hyperbolic sine"arsinh"(also called"asinh" or sometimes"arcsinh") and so on.
Or we could even write that sine of theta, sine of theta is equal to the square root of three over twenty eight.
And what this definition tells us is that the sine of 30 degrees is 1/2, and that the cosine of 30 degrees is[the] square root of 3/2.
If we use sine-- opposite over hypotenuse sine of the argument is equal to b over r.
Si- sine integral function. sin- sine function. sinc- sinc function. sinh- hyperbolic sine function. siv- versine function.
The coordinate of that-- the sine of theta is equal to y. The cosine of theta is equal to x. And the tangent of theta is equal to y/x.
so the length of a times the length of b times the sine of the angle between them. Times the sign of the angle between them.
patterns in the water. If you run simple sine waves through a dish of water.
And so if where it intersects the unit circle is at 1 comma 0, then sine of theta is just the y-coordinate. So sine of theta is 0.
So really, this is just telling us that cosine of a is the same thing as sine of a shifted.
the cross products, I have given you the definition as the magnitude times either the cosine or the sine of the angle between them.
That equals sine of a cosine of minus b plus sine of minus b times the cosine of a.
The force required to lift is reduced by the sine of the angle of the stairs, call it 30 degrees,
And that's an o. So soh tells us that sine is equal to opposite over hypotenuse.
Sine"A" equals B-C over A-B… equals the perpendicular over the hypotenuse.