faultypancake

Sorry

Your answer is incorrect. How did you get your answer?

\(\frac{y}{x\sqrt{2}}\)I might be wrong

Edit: I'm wrong sorry. IDK how to delete the answer.

\(x=1\quad \mathrm{or}\quad \:x=2\)

Thank you

Could you please clarify? Thanks!

That is incorrect.

Using the quadratic formula, \(A = \frac{-1}{3} + \frac{\sqrt{10}}{3}\) and \(B = \frac{-1}{3} - \frac{\sqrt{10}}{3}\). Try to do the rest on your own.

For all the rectangular sides, we have \(4\cdot (8 +10 + 6) = 96\), and for the top and bottom, we have \(2 \cdot 24 = 48\), and finally \(96 + 48 = \boxed{144}\)

A. \(- \dfrac{4}{5}\)

B. Undefined

We have 2 cases, \(5 + 3w \le 2, and -5 - 3w \le 2\)

Starting with the first case \(​​5 + 3w \le 2\) , we can subtract 5 from both sides to get \(3w \le -3\), and then divide by 3 for an answer of \(w \le -1\), keeping in mind 3 is positive so we don't switch the sign.

Now for our second case, \(- 5 - 3w \le 2\), we add five to both sides giving us, \(- 3w \le 7\), now dividing by \(-3\) and making sure we flip the sign, we get, 

\(w \ge - \dfrac{7}{3}\)

But wait, we still have to combine our answers giving us \(\boxed{-\frac{7}{3} \le w \le -1}\)

For all the letters in the 4 letter word you can choose from 7 different letters. If we have 4 slots and 7 choices then we get \(4\cdot 7 = \boxed{28}\)