Примери за използване на Any real number на Английски и техните преводи на Български
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For any real number x.
(a) Prove that, for any real numbers.
Any real number will work here.
Show that for any real number.
() Given any real number with find a pretty.
Euler's formula states that, for any real number x.
Explain why there is only one cube root for any real number.
Now we're saying that x is any real number except for 0.
For any real number y, there is one real number x such that x3= y.
Let and() be rational numbers such that for any real number there is.
For any real numbers we have where is a positive integer, the same for all.
An irrational number is any real number which is not rational.
For any real number, the number represents the largest integer smaller or equal with.
In mathematics, an irrational number is any real number which cannot be expressed as a fraction.
For any real number φ, Euler's formula states that the complex exponential function satisfies.
In mathematics, an irrational number is any real number that is not a rational number, .
Euler's identity is a special case of Euler's formula,which states that for any real number x.
I'm saying you can put any real number here, and it's going to map to real numbers. .
And in that domain, 2 is sitting there, you have 3 over there,pretty much you could input any real number into this function.
For example, the function that carries any real number x to the number-x is a unary operation called negation.
Euler's identity is a special case of Euler's formula from complex analysis,which states that for any real number.
And since any real number, when you square it, is either zero or positive, this was undefined for us.
For this expression right here, you have to add the constraint that a cannot equal negative 2, negative 1, or 1,that a can be any real number except for these.
Given any real number construct a bounded infinite sequence such that for every pair of distinct nonnegative integers.
In number systems incorporating infinitesimals, the reciprocal of an infinitesimal is an infinite number, i.e. a number greater than any real number.
It could be any real number here, as long as x is less than negative 3, less than or equal to negative 3, or x is greater than or equal to 3.
(1) Prove that a function has the inverse function with the domain of the whole of real numbers, that is to say,prove that there exist single such that for any real numbers.