Examples of 'when x is equal' in a sentence
Meaning of "when x is equal"
when x is equal: pertaining to a mathematical or logical condition when x has a specific value or condition
How to use "when x is equal" in a sentence
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when x is equal
We just evaluated when x is equal to x plus h.
When x is equal to two y is equal to one.
So let us look at the situation when x is equal to zero.
We have when x is equal to negative 1, this equation or this function is undefined.
Then we know the vertex happens when x is equal to b.
What happens when x is equal to negative two?
Now let us evaluate the expression when x is equal to two.
When x is equal to 1, we have no columns of four blocks.
And we want to evaluate that when when x is equal to three.
When x is equal to 0 this whole term is equal to 0.
Now let us try when x is equal to negative 3.
So we want to say what is the slope when x is equal to 3.
So clearly when x is equal to 0, we do not know.
Let us see what happens when x is equal to 1.
So when x is equal to -- let us plot this one first.
See also
So these two lines intersect when x is equal to 0.
Then when x is equal to 2, we added one column of four.
So we say y undefined when x is equal to negative 1.
So, the way I have drawn it this function is not defined when x is equal to c.
So y is equal to six when x is equal to negative 1.
And of course, the one thing I can not guarantee is what happens when x is equal to a.
So let us evaluate this when x is equal to 3 and y is equal to 2.
We did not derive … we did not define the derivative when x is equal to zero.
So this is when x is equal to 2, we have one column of four.
We do not know what happens when x is equal to minus 2.
And then when x is equal to 4, we had three columns.
And the easiest one is to see when x is equal to 8.
So when x is equal to zero, when x is equal to zero, y or f of x is negative 1.
We do not care exactly when x is equal to 1.
Well when x is equal to pi over 2, u is equal to cosine of pi over 2.
The statement is true when x is equal to 0.
When x is equal to 0, we are at our minimum point.
Now g hits that same value when x is equal to negative 1.
So when x is equal to negative 16, it does satisfy the original equation.
So let us try first what happens when x is equal to negative 2.
When x is equal to 0, then that means y is going to be.
This whole expression is equal to zero when x is equal to positive 1.
So we see when x is equal to 0 y is equal to 0.
And this exact function is not defined when x is equal to negative 8.
And then when x is equal to 0 what is this expression equal?
This function is not defined . We do not know what happens when x is equal to minus 2.
According to the graph when x is equal to 3, y should be equal to?
The y-intercept is the value of y, the height when x is equal to 0.
Let us say when x is equal to 2.
We know that y is equal to negative 7 when x is equal to 6.
What about when x is equal to pi?
And then, let us see, what happens when x is equal to.
When x is equal to positive 1.
But do we know what h is when x is equal to 8 feet?
When x is equal to 8 feet, we can use the Pythagorean theorem again.
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