A polynomial that has a degree of 0 is called ___.
2 answers:
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For this case we have the following rational expression:
What we must do for this case, is to factor the numerator and the denominator.
We have then:
Then, canceling similar terms we have:
Then, the function is not defined for the values that make the denominator zero.
We have then:
And on the other hand, a zero of the function is:
Answer:
a zero of the function is:
the function is not defined for the value:
What we must do for this case, is to factor the numerator and the denominator.
We have then:
Then, canceling similar terms we have:
Then, the function is not defined for the values that make the denominator zero.
We have then:
And on the other hand, a zero of the function is:
Answer:
a zero of the function is:
the function is not defined for the value:
To integrate, let's first clean out the inside, and simplify:
We can now safely substitute the value of u:
Now, we can write that:
This is much easier to integrate:
Simplify:
Replace u (final answer):
Hope I could help with your integration.