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MEDAL!! Find the indicated limit, if it exists.
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@johnweldon1993
Which of the 2 equations will INCLUDE 5?
Sorry * -5 *
the last two
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Well you mean the last one \[\large x + 4; x < -5\] \[\large 4 - x; x \ge -5\] The last arts of both of those equations show when you use the specific one. so the last one is used when the indicated limit is greater than or equal to -5 Which this is...so we use \[\large \lim_{x \rightarrow -5} 4 - x\] And just solve by plugging in -5 for 'x'
ohh so the limit is just -5? thats really easy
oh wait no, the limit is -1
right? @johnweldon1993
\[\large 4 - (-5) = ?\]
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