Примери коришћења Positive real на Енглеском и њихови преводи на Српски
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Consider a positive real number b with b.
Let s be given, and let s be any given positive real number.
For any positive real and non-negative integer, we define by.
Let a∈ R andε be any positive real number.
Where b is a positive real number, and in which the argument x occurs as an exponent.
The function is defined for all the positive real numbers.
For a general positive real numberthe binary logarithm may be computed in two parts.
The kernel is{0} andthe image consists of the positive real numbers.
These are valid for all positive real numbers a and b and all real numbers x and y.
Furthermore, 1/x is larger than any positive real number.
Each positive real number has two square roots, one positive and the other negative.
In that case,1/x is larger in absolute value than any positive real number.
All positive real numbers have two real square roots, one positive and one negative.
Induction step: Consider natural number n, i.e. for positive real numbers x1,…, xn, there holds x1… xn= 1.
Every positive real number has a positive nth root and the rules for operations with such surds are straightforward.
The natural logarithm is a bijective function from the positive real numbers to the real numbers.
Every positive real number x has a single positive nth root, called the principal nth root, which is written.
(2004) proved, that the same numbers count the(0,1)matrices for which all eigenvalues are positive real numbers.
The function logb(x)is defined whenever x is a positive real number and b is a positive real number different from 1.
Art as an asset is attractive over the long run as it is a store of value that generates moderate positive real return.
Since the square of every real number is a positive real number, negative numbers do not have real square roots.
In mathematics, an infinitesimal, or infinitely small number,is a number that is smaller in absolute value than any positive real number….
The logarithm of a positive real number x with respect to base b[nb 1] is the exponent by which b must be raised to yield x.
In other words, the logarithm function is a bijection from the set of positive real numbers to the set of all real numbers.
In mathematics, an infinitesimal, or infinitely small number,is a number that is greater in absolute value than zero yet smaller than any positive real number….
Which introduces a branch cut in the complex plane along the positive real axis with the condition 0≤ θ< 2π, or along the negative real axis with- π< θ≤ π.
The argument of z(in many applications referred to as the"phase")is the angle of the radius OP with the positive real axis, and is written as\arg(z).
The logarithm of a positive real number m with respect to base a, a positive real number not equal to 1, is the exponent by which a must be raised to yield x.
The argument of z(in many applications referred to as the"phase" φ) is the angle of the radius Oz with the positive real axis, and is written as arg( z){\displaystyle\arg(z)}.
Any probability distribution over the positive real numbers that assigns positive probability to any interval of positive length does the job.