Write a power represented with a positive base and a positive exponent whose value is less than the base.
Answers
For this case we must write a number of the form:
Where,
a: power base
b: exponent of the power
We must write a power that complies with the following inequality:
Substituting values we have, for example:
Answer:
a power represented with a positive base and a positive exponent whose value is less than the base is:
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Solve by using the quadratic formula.3psquared+7p+2=0
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Answer:
1,800
Step-by-step explanation:
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The mathematical sentence can be written as:
5/(a + b).
How to write the sentence as an expression?
Here we have a mathematical sentence and we want to write as an expression.
"5 divided by the sum of a and b".
The sum of a and b is just written as:
a + b
And we must have 5 divided by that, so we just write this like a quotient:
5/(a + b).
This is the expression that is equivalent to the mathematical sentence.
If you want to learn more about quotients, you can read:
5/a+b
sum means addition which divided obviously means division so....
Determine the limit of the transcendental function (if it exists).
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hello here is a solution :
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5x^2+x−3−(−2x^3+4)
5x^2+x+−3+−1(−2x^3)+(−1)(4)
5x^2+x+−3+2x^3+−4
(2x^3)+(5x^2)+(x)+(−3+−4)
And we're left with 2x^3+5x^2+x−7
distribute invisible -1
5x^2+x-3+2x^3-4
group like terms
2x^3+5x^2+x-3-4
2x^3+5x^2+x-7
Answers
Answers
3:248
-0
=
30
-00
==
300
-248
===
520
-496
===
240
- 0
===
2400
- 2232