Find the limit.
Numerator is bigger there for the limit is infinity(aka dne) but how do i express that with algebra?1) Degree of Numerator? Degree of Denominator?
2) What do you know if Indeterminate Forms?
The degree of numerator is bigger there for the limit is infinity ( aka dne ) but how do i express that with algebra.1) Degree of Numerator? Degree of Denominator?
2) What do you know if Indeterminate Forms?
Is the factor \(\displaystyle \large(2-5x)^3~?\)Find the limit.
Numerator is bigger there for the limit is infinity(aka dne) but how do i express that with algebra?
Is the factor \(\displaystyle \large(2-5x)^3~?\)
Assuming you are correct that the numerator has the larger degree, then is the limit + or -infinity?The degree of numerator is bigger there for the limit is infinity ( aka dne ) but how do i express that with algebra.
I think pka can see the semicolon. What's not clear is the exponent on that binomial power, in the denominator of the first exercise.Pretty sure that's a problem-ending semicolon, not an exponent.
At least she/he labeled the image sloppy. Now that is classic!I think pka can see the semicolon. What's not clear is the exponent on that binomial power, in the denominator of the first exercise.
View attachment 10975
By failing to ensure their hosted image posted legibly, the OP did not follow the forum guidelines. :cool:
The degree of numerator is bigger there for the limit is infinity ( aka dne ) but how do i express that with algebra.