Примери за използване на Denote the number на Английски и техните преводи на Български
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Medicine
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Computer
Denote the number of black resp.
The numbers 3 and 4 denote the number of iodine atoms.
Denote the number if have just described to you as X.
S B4 For positive integers and let denote the number of-tuples of integers such that Show that.
We denote the numbers from the first row by,,…, in increasing order.
For positive integers, let denote the number of positive integer divisors of, including and.
Let denote the number of these permutations such that.
For any positive integer, let denote the number of ordered pairs of positive integers for which.
They denote the number of additional free spins.
For any positive integer, let denote the number of different prime divisors of the number. .
Let denote the number of positive divisors of and let.
S 3 For any positive integer, let denote the number of its positive divisors(including 1 and itself).
Let denote the number of positive divisors of the positive integer.
For integers such that is not divisible by, let denote the number of integers such that and are either both less than or both greater than.
So denote the number of purlins and facial loops, which are tied alternately.
Also, let denote the number of fixed points of Show that.
Let denote the number of positive integers with odd, and let denote the number of positive integers with even.
For each positive integer, let denote the number of ways of representing as a sum of powers of 2 with nonnegative integer exponents.
Let R(r) denote the number of points(m, n) with m, n∈ contained in a circle centre O, radius r.
Let and denote the number of elements, the sum, and the product, respectively, of a finite set of positive integers.
Prove that where denotes the number of elements in the finite set.
If denotes the number of merdia paths of order with exactly ascents, compute and.
Here denotes the number of positive divisors of. 4.
At the base of the pyramid there is an encrypted inscription MDCCLXXVI, denoting the number 1976.
Suppose R(r) denotes the number of points(m, n), m, n∈ contained in a circle centre O, radius r.
If N(x) denotes the number of terms of the sequence less than x, Roth proved the conjecture that N(x)/x→ 0 as x→∞.
If we denote by the number of solutions to this, then we have.
In that idea let us denote by the number of all the straight permutations and by the number of straight permutations having on the first or on the last position, i.e.
Decimal(x, y)- This will store numbers in decimal form, and the numbers within the parentheses denote the total number of digits and the number digits following the decimal, respectively.
Let m0 and m denote the minimum and maximum sample sizes respectively(m0= 3 and m= 32) and let n denote the current sample number.