Examples of 'equal to negative' in a sentence
Meaning of "equal to negative"
equal to negative: Refers to a mathematical relationship where two values are of opposite sign but have the same magnitude
How to use "equal to negative" in a sentence
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equal to negative
So we have two x minus z is equal to negative seven.
X is equal to negative ten over nineteen.
Or negative four minus z is equal to negative seven.
If a is equal to negative 4, then these are going to be the exact same equations.
So we have y minus eleven is equal to negative ten.
If n is equal to negative one, we get negative three pi over twelve.
The solutions to this equation are x is equal to negative b.
Needs to be equal to negative six.
So the roots of this are going to be r is equal to negative b.
So this is equal to negative b.
And the third derivative at zero is now going to be equal to negative one.
This would be equal to negative six.
We get x, this tells us that x is going to be equal to negative b.
So we get y is equal to negative 1 as our solution.
Negative times positive is equal to negative.
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And we get y is equal to negative ten plus eleven, which is one.
Three minus five is indeed equal to negative two.
We have when x is equal to negative 1, this equation or this function is undefined.
So one times negative one is going to be equal to negative one.
So that 's y is equal to negative x squared.
So we get negative two plus y minus nine is equal to negative ten.
This should be equal to negative ten . And it is.
So we have x plus y minus three z is equal to negative ten.
So this is equal to negative b. Let me do this in a new color.
So threei squared is equal to negative nine.
I just canceled out this term, because I am saying what happens when y is equal to negative 1.
We have got x is equal to negative two.
So we can maybe put in parentheses y being greater than or equal to negative 2.
This should be equal to negative ten.
So we have constrained our domain to x is greater than or equal to negative 2.
Greater than or equal to negative one.
Let us square both sides of this equation . i squared will be equal to negative 1.
So this is going to be equal to negative cosine of t.
But then for negative values, the absolute value of x is equal to negative x.
Greater than or equal to negative 15 is the solution.
Let us say we have a minus five is equal to negative two.
We know that y is equal to negative 7 when x is equal to 6.
Our solutions are going to be x is equal to negative b.
We get t is equal to negative b-- so negative this term.
Two times negative two minus z is equal to negative seven.
So x could be equal to negative 4 or x could be equal to positive 3.
And we have two x plus y minus z is equal to negative six.
So we have f of x is equal to negative x squared plus 6x minus 1.
Let us see what happens when x is equal to negative 1.
X could be equal to negative 7 or x could be equal to 3.
So this is going to be y is equal to negative.
So this is equal to negative 1 times x plus 8.
Now let us try when x is equal to negative 3.
If y is equal to negative 1, this term right here disappears.
I " to the second power is equal to negative one.
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Negative test results would also be recorded
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