Examples of 'sine of x' in a sentence
Meaning of "sine of x"
sine of x - In mathematics, particularly trigonometry, the phrase 'sine of x' represents a trigonometric function that relates the angle x of a right triangle to the ratio of the length of the side opposite the angle to the length of the hypotenuse. It is denoted as sin(x) and is fundamental in various mathematical calculations and analyses
How to use "sine of x" in a sentence
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sine of x
We have gone from e to the x cosine of x to e to the x sine of x.
So sine of x over x is always going to be a positive.
Let us start off with sine of x again.
This is sine of x squared over x squared.
And this is the graph of sine of x over x.
Cosine of x and sine of x.
Well that just equals minus sine of x.
Which equals e to the x cosine of x plus e to the x sine of x.
I just replace it with the sine of x.
The derivative of cosine of x is negative sine of x.
Let us divide them all by the absolute value of sine of x.
Or the antiderivative of cosine of x is just going to be equal to sine of x.
Taylor series for sine of x.
Taylor series for sine of x And some of you might already know this.
Now this looks a lot like sine of x over x.
See also
So the sine of x is equal to, we know from our mnemonic.
So let us look at the sine of x first.
The brown one is sine of x and the green one is sine of 2x.
This is this graph of sine of x.
Times sine of x.
So if I add up all the coefficients on the sine of x.
And we know sine of x over x.
Well, what functions derivative is sine of x.
Minus sine of x.
Well that 's just minus times derivative of sine of x.
It 's the average of e to the x cosine of x and e to the x sine of x.
We found the first four non-zero terms of sine of x.
Well, the partial of cosine of x with respect to x is minus sine of x.
I could have also rewritten this as the inverse sine of x is equal to what.
And that 's why the sine of x keeps oscillating between these two points.
So let us say sine of x.
In general, cosine of x is actually sine of x shifted to the left by pi/2.
So the antiderivative of cosine of x is sine of x.
See, I am saying that f of x is x and I am saying that g of x is sine of x.
So this is sine of x.
Sine of x to the fourth, plus c.
So u is the sine of x.
Sine of x is probably the simplest, because in this case the constant is 0.
And I will just write it as sine of x squared dx.
Cosine of x plus c2 sine of x.
So we could write 1 is greater than sine of x over x.
Now this looks a lot like sine of x over x . And we know sine of x over x.
The antiderivative of e to the x, sine of x dx.
And that almost looks like sine of x over x, but I have these squared terms.
Let us say we wanted to find the limit as x approaches 0 of sine of x over x.
So first I will draw the sine of x and then I will draw the sine of 2x.
Cosine derivative is minus sine, so minus B sine of x.
So the derivative of sine of x is cosine x, it 's minus cosine of x.
Actually, I am going to leave the sine of x there.
Returns the sine of x ( x in radians ).
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