Examples of using The exponents in English and their translations into Serbian
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Colloquial
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Ecclesiastic
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Computer
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Latin
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Cyrillic
Remember, x to the 1,times x to the 1, add the exponents.
The exponents i, m, t,… are positive or negative integral or fractional real numbers.
When multiplying expressions with the same base,add the exponents.
Times 3 is 27 times x to the-- we can add the exponents, we learned that in our exponent properties.
When you multiply numbers with the same base,you add the exponents.
This sculpture was one of the exponents representing the art of medieval Serbia at the exhibition Byzantium: Faith and Power at the Metropolitan Museum in New York.
If I have 2 to the seventh to the third power, well,here I multiplied the exponents.
And then here, we have the same base and we're multiplying,so we can add the exponents.
For if they really be the exponents of Golden Age ideals,- men of action, with an awareness of everlasting Truth and a burning love of perfection,- they cannot possibly share, either about humanity or about disease, or about the morbid craving for idle knowledge at any cost, the common prejudices which have been developing, for centuries, as a result of growing degeneracy in this world.
When we multiply exponents with the same base we can add the exponents.
If I have 2 the seventh over 2 the third, well,here I subtract the exponents, and I get 2 to the fourth.
If they're both in the numerator, as in this case: seven to the fortieth times seven to the fifth-- actually there's no numerator, but if they're essentially multiplying by each other, and of course,you have to have the same base-- then you add the exponents.
If I have 2 to the seventh times 2 to the third, well,then I can add the exponents, 2 to the tenth.
You could have said, OK, when I'm dividing with the same base,I can just subtract the exponents.
And then if we were to simplify that, negative 1 squared is just 1, x squared squared-- remember you can just multiply the exponents-- so that's going to be x to the fourth y squared.
Now, another way, a completely legitimate way we could have done this, is we could have just subtracted the exponents.
We also learned that if it was 2 to the tenth over 2 to the fifth,we would actually subtract the exponents.
We have the same base here, base 10, so we can, and we're taking the product,so we can add the exponents.
So 6.4 times 3.2 is equal to 20.48 times 10 to the-- we have the same base here,so we can just add the exponents.
When you add something to an exponent, and then you raise that to an exponent, you can multiply the exponents.
For the numeric part of it, it's the constituants of the prime factors andfor the rest of it we are just expanding out the exponents.
Every time you take the exponent down by 1, you are dividing by 3.
That every time you decrease the exponent, you're dividing by a, right?
Every time we decrease the exponent, we're dividing by a.
This'll be more on the exponent rules, Level 2.
Here a is called the base andb is called the exponent.
But, remember what the exponent operation is trying to do.
It says use arrows to change the exponent on each prime number.
Box counting dimension:D is estimated as the exponent of a power law.

