Examples of using Cosine in English and their translations into Hebrew
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Colloquial
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Ecclesiastic
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Computer
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Programming
So this vector right here is a cosine theta; the magnitude of a cosine theta.
Well, cosine is the x value,
As x approaches 0, cosine of 0 is just 1-- and as you get, you know, it's a continuous function-- so the limit is 1.
Cosine of 0 is 1, so we have minus 1 over s squared,
Cosine of 45 is square root of 2 over 2 time sine of theta,
We said, look, if I take the Laplace transform of cosine of t, I would get s over s squared plus 1.
2y squared times dy dx is equal to y cosine of x.
The ACOS() function returns the arc cosine in radians and the value is mathematically defined to be 0 to PI(inclusive).
Just because I still want-- no matter what happens here-- the sine of 2x's or maybe cosine of 2x's to still exist.
times dy dx is equal to cosine of x.
Cosine of 30 degrees, which I think is square root of 3/2,
Derivative of cosine is minus sine, so minus A sine of x minus B cosine of x.
We can write v sub x is equal to 10 cosine of 30 degrees times-- that's the degrees--times the unit vector i--.
y prime prime, so that's minus A sine of x minus B cosine of x.
And that's equal to-- cosine of 30 degrees is square root of 3/2--so that's 5 square roots of 3 i.
5B is the coefficient on cosine of x, although I kind of squeezed in the cosine of x here, right?
Cosine of theta of this angle is equal to ajacent,
is equal to cosine of x plus i sine of x.
If you took b cosine of theta, and you could work this out as an exercise for yourself,
That will be equal to cosine of whatever is in front of the i, so cosine of mu x