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Is it possible to prove that for all integers A suppose A to the power of 3 is even then A is originally even?
Yes. This proposition can be proved by the following reasoning: By definition, if an integer is uneven, it can be written in the form 1 + 2x, in which x represents an integer. If this binomial number is cubed, the result will be the sum of 13 plus several other terms that are all integral multiples or powers of 2. Since 13 is 1 itself, and any power or multiple of 2x is even, the cube can be written as another number 1 + 2y,
where y is an integer. However, this satisfies the definition of an uneven integer, so that the cube of an uneven integer can not be even.
What else can I help you with?
What are the two integers if the lesser of two consecutive odd integers is doubled the result is 7 more than the greater integer?
The integers are the sqare root of 121 and 81 to the 2/4 power.
How effective is parliament in checking executive power?
Its alright I suppose
How many unsigned integers can be represented with n bits?
2 power n
What thing have a negative and positive sign?
Integers, batteries, dc power supply, ions........
Who statement it is against all reason to suppose that this continent can long remain subject to any ectemal power?
who statement was "it is against all reason to suppose that this contient can long remain subject to any ectemal power
Is it possible to amplify mechanical power?
Yes, it is possible to amplify mechanical power by preserving the input power.
How did toussaint rise to power in domingue?
You're suppose to give me the dang ducking answer.
How do you get a power?
There is no possible way to get a power
Is 50 a perfect square and why?
No it is not, because there are no integers that give a value of 50 when raised to the second power.
On Heroes what did Peter Petrelli originally believe his power was?
FLYING
What are a score or more facts about integers?
1 Integer comes from the Latin word meaning whole and untouched 2 Integers are whole rational numbers 3 Integers are the digits from 0 to 9 and a combination of these digits 4 Integers can be expressed as fractions with a denominator of 1 5 Integers of 1, 2, 3, 4, 5, ..... etc are the natural historical counting numbers 6 Integers can be positive numbers including 0 7 Integers can be negative numbers 8 Integers can be even numbers including 0 9 Integers can be odd numbers 10 Integers can be prime numbers having only 2 factors 11 Integers can be composite numbers having more than 2 factors 12 Integers can be increased by the powers of positive exponents 13 Integers to the power of 1 remain unchanged 14 Integers to the power of 0 are equal to 1 15 Integers on the number line are in ascending order 16 Integers 0 and 1 form the binary system 17 Integers can be perfect squares 18 Integers sometimes become irrational numbers when square rooted 19 Integer numbers are infinite 20 Integer 20 is equal to a score 21 Integers with many noughts can be expressed in scientific notation 22 Integers can be expressed in letters as in the Roman numeral system 23 Integer 23 is a prime number so it's prime time to say goodbye
How did toussaint rise to power in saint domingue?
You're suppose to give me the dang ducking answer.
