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6 to the power of 5 minus 2002) multiplied by (6 to 5 roots).
root number 6 minus root number 5) to the power of 4003.
You say the calculator calculates to be 0
This is because the root number 6 minus the root number 5 is a decimal number, and this decimal number of 4003 is a very small number.
It's almost close to 0, so the calculator shows 0.
Calculators are like this, otherwise how can such a small number be displayed? Calculators are generally only 99 digits at most.
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The answer is root number 6 minus root number 5 to the power of 4003.
Because multiplying the power of the same base, the base does not change, and the exponents are added. [Your teacher must have taught].
Therefore, it is the root number 6 minus the root number 5 (2002+2001) power, that is, the root number 6 minus the root number 5 to the 4003rd power.
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Root number A + root number B parts a + 2 times root number AB + B - (root number AB + A) multiplied by 1 part of the root number A.
a+ b) a+ b)-(ab+a) 1 (a) a+ b- a- b
Hello, very good for the senior Yuanxing to answer for you, skyhunter002 for you to answer your questions.
If you don't understand anything about this question, you can ask it, and if you are satisfied, remember.
If you have other questions, click to ask me for help after this question, it is not easy to answer the question, please understand, thank you.
Good luck with your studies.
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Because the square root of the arithmetic of y is the root number 5, so y=5, and because 2y=(x-2) 1, so x=5 or x=-1, so 2x-7=3 or -9
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The square root of the arithmetic y is the root number 5
y=52y=(x-2) ²1
2*5=(x-2) ²1
x-2) ²=9
x-2=±3
x = -1, or 5
2x-7=-9, or 3
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The preceding root can be factored into.
[-a squared -1 (a) squared + 2] [-(a-1 a) squared] under the root sign [-(a-1 a) squared].
The lack of potatoes in the root number should be greater than or equal to 0
So a is equal to 1 a
Then the person in the hall will count it himself.
The answer is 2, sorry, only one level can not be inserted**.
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Multiply all by the root number ab
ab-a-b+a+b
Abab then divides by the root number AB (because the root number AB is multiplied above, it should be divided once.) Root number ab
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Obviously C is correct.
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