Final answer to the problem
indeterminate
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1
Infinity to the power of any positive number is equal to infinity, so $\infty ^5=\infty$
$- \left(2\cdot \infty +\frac{- \infty }{5}\right)$
Learn how to solve operations with infinity problems step by step online.
$- \left(2\cdot \infty +\frac{- \infty }{5}\right)$
Learn how to solve operations with infinity problems step by step online. Simplify the expression with infinity -(2infinity+(-infinity^5)/5). Infinity to the power of any positive number is equal to infinity, so \infty ^5=\infty. Negative infinity divided by a positive number equals negative infinity. Any expression multiplied by infinity tends to infinity, in other words: \infty\cdot(\pm n)=\pm\infty, if n\neq0. Infinity minus infinity is an indeterminate form.
Final answer to the problem
indeterminate
