Примери за използване на Greater than or equal to negative на Английски и техните преводи на Български
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For y is greater than or equal to negative 2.
So we can maybe put in parentheses y being greater than or equal to negative 2.
Greater than or equal to negative 15 is the solution.
We had for x is greater than or equal to negative 2.
So we have our two constraints. x has to be less than 2 and 4/5, andit has to be greater than or equal to negative 1.
X needs to be greater than or equal to negative 1.
It can be an arbitrarily large number as long as it's greater than or equal to negative 75.
So, for y is greater than or equal to negative 2.
And so the inverse graph,it's only defined for x greater than or equal to negative 1.
I'm just renaming the y,for x is greater than or equal to negative 2.
So x is greater than or equal to negative 1, so we would start at negative 1.
And let me write for y is greater than or equal to negative 2.
We could look at the graph and we could say, well, in this graph right here,this is defined for y being greater than or equal to negative 2.
So our solution is x is greater than or equal to negative 75.
So this first thing up here, if we subtract g from both sides of this,we get that the songs have to be greater than or equal to negative g plus 15.
Now, x has to be greater than or equal to negative 75.
And I will leave you to think about why we had to constrain it to x being a greater than or equal to negative 2.
It is not greater than or equal to negative 2, so we have to exclude negative 2.
So we have constrained our domain to x is greater than or equal to negative 2.
So x is going to be greater than or equal to negative 1 and then less than or equal to 1.
We can say that the solution set, that x has to be less than or equal to 17 and greater than or equal to negative 1.
We have to be greater than or equal to negative 1, so we can be equal to negative 1.
You get negative square root of y plus 2 plus 1 is equal to x for y is greater than or equal to negative 2.
So our two conditions,x has to be greater than or equal to negative 1 and less than or equal to 17.
So this means that w minus 150 has to be less than 2.5 andw minus 150 has to be greater than or equal to negative 2.5.
So this value right here, x plus 2,if x is always greater than or equal to negative 2, x plus 2 will always be greater than or equal to 0.
We have got the function f of x is equal to x plus 2 squared plus 1, andwe have constrained our domain that x has to be greater than or equal to negative 2.
Say we have x plus 15 is greater than or equal to negative 60.