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The category in a frequency distribution that has the highest frequency of cases is known as the A Threshold B Mode C Mean D None of the above

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\( 11: 29 \) \( 32 \% \) ©o online.pcc.edu/d2//e/col 2 Portland Community College MTH-105-41695 - Math in ... 800 ? Home Content Coursework \( \vee \) Course Info \( \vee \) Grades Links Zoom Help \( ~ \) 5.1 Homework - Apportionment 5.1 Homework - Apportionment Score: \( 4 / 12 \) Answered: 5/12 Progress saved Dol Question 6 The legislature in a state has 45 seats. Apportion these seats to the five counties below using Hamiltor's method. \begin{tabular}{|l|l|l|} \hline County & Population & Seats Received \\ \hline Adams & 87,000 & \\ \hline Grant & 75,000 & \\ \hline Colton & 370,000 & \\ \hline Davis & 106,000 & \\ \hline Hayes & 97,000 & \\ \hline \end{tabular} Question Help: D Post to forum Submit Question Activity Details You have viewed this topic

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Vaughn, S. R., & Bos, C. S. (2020). Strategies for teaching students with learning and behavior problems (10th ed.). Hoboken, NJ: Pearson Education, Inc.4

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The Joke: What did one eye say to the other? Answer: Between you and me, something smells. This is an example of humor that would be understood by a child in the middle years. O True False

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Which of the following is not one of the properties that characterize out of body experiences? disembodiment the impression of hearing your own voice coming from a distant perspective outside your body the impression of seeing the world from a distant and elevated visual perspective the impression of seeing one's own body from a distant and elevated visual perspective

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6. (8 points) Consider the vector field H = $y^2z \cos x \mathbf{i} + y^2z \sin x \mathbf{j} + y^2z \sin (x) \mathbf{k}$. Determine div H, that is, $\nabla \cdot \mathbf{H}$. 7. (16 points) Evaluate $\iint_S x \, dS$ where S is the surface $z = y - \sqrt{x^3}$ for $0 \le x \le 4$ and $0 \le y \le 2$.

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54. Figure 4.30 shows the second derivative of $h(x)$ for $-2 \le x \le 1$. If $h'(-1) = 0$ and $h(-1) = 2$, a. Explain why $h'(x)$ is never negative on this interval. b. Explain why $h(x)$ has a global maximum at $x = 1$. c. Sketch a possible graph of $h(x)$ for $-2 \le x \le 1$. 1+ h''(x) -2 -1 1 x Figure 4.30

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Find the solution of the given initial value problem.\ $7y'' + 63y' - 1890y = 0$;\ y(0) = 11, y'(0) = 66, y''(0) = -306.

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The distance from the point (-38, -22, 37) to the xz-plane is

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3 (25pts) (20pts): A block of mass $m_1$ = 2kg moves at a velocity of $v_{1,i}$ = 2m/s. It collides with another block of mass $m_2$ = 1kg that is initially moving at a velocity of $v_{2,i}$ = 1m/s. After the collision, the first block is at rest. Positive is in the +x direction. 3.a) (15pts) What is the velocity of the second block after the collision? 3.b) (10pts) Is the collision elastic or inelastic? Explain.

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