Exemple de utilizare a Any real number în Engleză și traducerile lor în Română
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Any real number.
It can be any real number.
Any real number between 1 and -1.
It can be any real number.
Any real number equal to or greater than 1.
Similarly, for any real number x.
For any real number z> 0.[nb 5][48] Using the Sigma notation, this is also written as.
Euler's formula states that for any real number x.
For any real number z> 0.
Exponentiation may be extended to by, where b is a positive number andthe exponent y is any real number.
A function is a rule that, given one number, produces another number.[30]An example is the function producing the x-th power of b from any real number x, where the base b is a fixed number. .
This restriction on the acceptable solutions allows systems of Diophantine equations to be solved with more unknowns than equations;this is impossible for a system of linear equations when the solutions can be any real number.
Calculate power of real numbers, x n,with x any real number and n a positive or negative integer.
For any real number z that satisfies 0< z< 2, the following formula holds:[nb 4][48].
Quaternary shares with all fixed-radix numeral systems many properties,such as the ability to represent any real number with a canonical representation(almost unique) and the characteristics of the representations of rational numbers and irrational numbers. .
For instance, when converting from ANY real number type into an integer, there is ALWAYS a loss of data, because integers cannot store fractional parts.
RIP cache(RIPCache) The amount of memory that each RIP shoulduse to cache bitmaps. The value can be any real number followed by"k" for kilobytes,"m" for megabytes,"g" for gigabytes, or"t" for tiles(1 tile= 256x256 pixels). Defaults to"8m"(8 megabytes). ex: 8m.
The principal argument of any positive real number x is 0;
Because any other real number is some distance away from 0.
Now, if you pretty much have any other real number, this will be true.
The principal argument of any positive real number x is 0; hence Log(x) is a real number and equals the real(natural) logarithm.