Mga halimbawa ng paggamit ng An integer such sa Ingles at ang kanilang mga pagsasalin sa Tagalog
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Let be an integer such that.
Show that there does not exist an integer such that.
(d) There exist an integer such that both and are powers of.
For any integer with, there exists an integer such that.
Show that there is an integer such that the equation has at least three different solutions.
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Given any integer, show that there is an integer such that. S.
If there is an integer such that is divisible be 5, prove that there is an integer such that is also divisible by 5.
Show that there is an integer, such that.
Now, if is an integer such that, then, while(this is just because f(x) is a polynomial with integer coefficients), so that, and since, this yields.
Then there exists an integer such that.
S 6(a) Prove that if is a integer such that then there exists an integer such that.
Suppose is an integer such that.
Determine all positive integers for which there exists an integer such that is a divisor of.
Prove for every integer, there exists an integer such that can be written in decimal notation using only digits 1 and 2.
Prove or disprove: For any positive integer there exists an integer such that the binomial coeffcient is divisible by for any.
(b) Find the smallest positive integer for which whenever an integer is such that.
Find all ordered pairs where andare positive integers such that is an integer.
Prove that there exists a positive integer such that.
Therefore, for each there exists a positive integer such that.
Prove that if there exists a positive integer such that then.
That is, there exists a positive integer such that is a divisor of.
What is the greatest integer such that divides?
Define to be a power of if there exists a positive integer such that.
Prove that there exists positive integer such that. S.
Integer such that the expression of in base has all.
Does there exist a positive integer such that has exactly 2000 prime divisors and divides?
(i) There is a positive integer such that after steps all lamps are ON again.
Show that there is a positive integer such that for each in, where denotes the composition times. S.
Find the least integer such that there exists a golden matrix with entries in the set.
If is a positive integer such that has positive divisors and has positive divisors, then how many positive divisors does have?