Examples of 'y is equal to x' in a sentence

y is equal to x: This phrase is a mathematical statement that asserts the equality between two variables, y and x. It signifies that the values of y and x are the same or equivalent in a given equation or mathematical relationship

So this curve right there is y is equal to x squared.

And you get y is equal to x times the natural log of x plus c.

So let us first just graph y is equal to x squared.

Or y is equal to x squared.

So our upper bound is y is equal to x squared.

This curve is y is equal to x squared, or x is equal to the square root of y.

See how it relates to y is equal to x squared.

And then add x to both sides of this equation, and we get y is equal to x.

And you get y is equal to x times the natural.

A bit of a classic implicit differentiation problem is the problem y is equal to x to the x.

So this is for y is equal to x squared.

I have been asked implicitly differentiate the equation tangent of x over y is equal to x plus y.

This is y is equal to x squared.

So let us say that we have the equation y is equal to x squared plus x.

Because y is equal to x squared.

See also

xz

xzibit

y-axis

y-axis represents

And the curve that specifies the inside would be y is equal to x squared.

So let us say that f of x y is equal to x squared plus x times y plus y squared.

Let us say I were to also draw the function y is equal to x squared.

So let us say we have y is equal to x over x squared minus x minus 6.

So the boundary line is going to look like y is equal to x minus 8.

So the curve is just y is equal to x squared, look something like that.

For example, the classic parabola is y is equal to x squared.

So the graph of y is equal to x squared, and we have seen this before.

Now let me draw the function y is equal to x squared.

And we say y is equal to x squared divided by x squared minus 16.

Along the line y is equal to x.

Like y is equal to x minus 8.

You have seen things like y is equal to x plus 1.

This is y is equal to x squared plus 1.

So this first equation right here is y is equal to x minus 2.

The area underneath y is equal to x squared, but above the x-axis.

There are three places where y equals negative 2 intersects y is equal to x to the third minus 4x.

So y is equal to x plus 5.

Let us say I have y is equal to x to the x.

And actually, these are symmetric around the line, y is equal to x.

So we get the natural log of y is equal to x times the natural log of x.

What is that upper bound if x is constant? Oh, it 's x squared . y is equal to x squared.

The graph of the equation y is equal to x squared minus 3x minus 4 is shown below.

Well, I will because you are probably familiar with it . y is equal to x squared.

Let us say it 's the curve y is equal to x squared, which looks something like that.

So let us say I have a function of x and y ; f of x and y is equal to x plus y squared.

So if I were to just draw y is equal to x squared, that looks something like this.

Here I have drawn the most classic parabola, y is equal to x squared.

So if I had the graph of y is equal to x squared, what does that look like?

That 's this yellow curve . So x squared is equal to y, or y is equal to x squared.

So what is y is equal to x squared plus 3?

Let us say I have the equation y is equal to x plus 3.

This is a curve y is equal to x squared, so f of x is 3 squared -- this is the point 9.

So x squared is equal to y, or y is equal to x squared.

So if y is equal to x plus 3, this is the largest side of the triangle, right?

Examples of using Equal

Equal remuneration for work of equal value

Everyone shall be equal before the law

Equal opportunities shall be provided for everybody

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Sentences in English

y is equal to x