Approximately when did the peak speed occur? (a) 25 s (b) 20 s (c) 10 s (d) 5 s

Divide using synthetic division.

$$\frac { 2 s ^ { 4 } - 7 s ^ { 3 } + 7 s + 6 } { s - 3 }$$

If the letters M, i, s, s, i, s, s, i, p, p, and i are chosen at random, what is the probability that they spell the word "Mississippi"?

Given F(s)=φ(f), find f(t), a, b, L, n are constants. Show the details of your work. s+10/s²-s-2

Find either F( s) or f(t), as indicated. $\mathscr{L}^{-1}\left\{\frac{e^{-s}}{s(s+1)}\right\}$

Solve and graph each compound inequality.

$2 s \leq 18-s$ DR $5 s \geq s+36$

Determine an inverse Laplace transform of the given function. \

$$\frac{e^{-3 s}(s-5)}{(s+1)(s+2)}$$

What was the ball’s velocity just before it stopped? A. 2.0 m/s B. 8.0 m/s C. 12 m/s D. 16 m/s

Let the point P be the centroid of triangle STU, and let $\overline{S W}$ be a median of $\triangle S T U$. If $S W=18$, find $S P$ and $P W$.

Identify the following neutral atoms from their electron configurations.

(a) $1 s^2 2 s^2 2 p^6 3 s^2 3 p^6 3 d^{10} 4 s^1$

(b) $1 s^2 2 s^2 2 p^6 3 s^2 3 p^6 3 d^{10} 4 s^2 4 p^5$

(c) $1 s^2 2 s^2 2 p^6 3 s^2 3 p^6 3 d^{10} 4 s^2 4 p^6 5 s^2$

a. Draw a tree diagram for $d u / d t$ given that $u=u(x, y)$ where $x=x(s), y=y(s)$, and $s=s(t)$. b. Calculate $du/dt$.

Split the function into partial fractions. $\frac { 2 ( 1 + s ) } { s \left( s ^ { 2 } + 3 s + 2 \right) }$

Determine the inverse Laplace transform $f(t)$ of the function $F(s)= \frac{2 s+16}{s^{2}+4 s+13}$.

Perform the indicated operation(s) and simplify.

$$(r-s)\left(r^2+r \mathrm{~S}+s^2\right)$$