Examples of using This is equal 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 is equal to 1.
You can kind of view it as a substitution, so this is equal to-- well, let me write it this way.
So this is equal to 1.
So this is as x approaches 0 from the positive direction, from the right-hand side,well, this is equal to infinity.
So this is equal to 43.6.
People also translate
So I get 9.8 times70. That gives me… 686. So this is equal to 686 kilogram meters per second squared.
So this is equal to 4.31 meters.
That's equal to 4 times this top, 160, plus this is equal to minus 180 times 10 to the fourth newtons.
So this is equal to 2.49 meters.
So now-- and I will switch colors just avoid monotony-- this is equal to, actually, let me just-- this is y.
And this is equal to what?
And so let's say this is B's velocity vector in the y direction is--And this is a minus because this is equal to minus 10.
So this is equal to negative 500.5.
So this over here--I will do it in magenta-- this is equal to s times what? s times the Laplace Transform of y prime.
This is equal to 2 or 3 cups of coffee.
So another way to rewrite this is: this is equal to the limit as x approaches 0 from the negative side of x minus 2 times what?
This is equal to, let's start with this side first.
That may not sound like much, but this is equal to 80 million tons of carbon dioxide, or as much as emitted by all the households in France.
This is equal to the integral from 0 to infinity of e to the minus st, times f prime of t, dt.
So this Laplace transform, which is this, is equal to uv, which is equal to e to the minus st, times v, f of t, minus the integral-- and, of course, we're going to have to evaluate this from 0 to infinity.
So this is equal to one over the distance of the object and this is plus one over the distance of the image.
So this is equal to 1/2 times 2 over the square root of 3, which is equal to 1 over the square root of 3.
This is equal to-- because it's looking funny there-- e to the minus sc times the Laplace transform of f of t.
So this is equal to c1 times the Laplace transform of f of t, plus c2 times-- this is the Laplace transform-- the.
So this is equal to k-- you could factor that out-- times the logarithm of 2 to the N-- it's uppercase N.
This is equal to the integral from 0 to infinity-- let me expand this out-- of e to the minus sx minus sc times f of x dx.
This is equal to the logarithm of a to the b is equal to b times the logarithm of a, so this is equal to the derivative of x ln of e.
So this is equal to the integral from 0 to t, of sine of t, times the cosine squared of tau d tau minus the integral from 0 to t of cosine of t times sine of tau cosine of tau d tau.
So this is equal to sine of t times the integral from 0 to t of cosine squared of tau d tau and then minus cosine of t-- that's just a constant; I'm bringing it out-- times the integral from 0 to t of sine of tau cosine of tau d tau.