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10 votes
10 votes
Pls help me I’m struggling

Pls help me I’m struggling-example-1
User Reverb
by
2.8k points

2 Answers

16 votes
16 votes

Answer:
\ell \le 46.75 (fourth choice)

Graph has a closed endpoint at 46.75 and the ray pointing to the left (i.e. shading is to the left).

Check out the diagram below.

==================================================

Step-by-step explanation:

The phrasing "at most" means that's the highest ceiling possible. The longest the cape can be is 46.75 inches. So it could be this length or shorter.

If
\ell is this length, then either
\ell = 46.75 or
\ell < 46.75

We can combine those two statements into the final answer of
\ell \le 46.75

The graph involves a closed point at this marker to include the endpoint (in contrast an open hole would leave the endpoint out). The shading is to the left to include every value smaller than 46.75

Realistically the smallest
\ell can get is
\ell = 0, but we don't have to worry too much about this. This is because zero isn't anywhere near these shown values on the number line.

Pls help me I’m struggling-example-1
User Bbaassssiiee
by
2.7k points
22 votes
22 votes

Answer:


l\leq 46.75

Step-by-step explanation:

Put the closed endpoint at 46.75 with the arrow pointing left.

User Bastien Pasdeloup
by
2.4k points