Numerade

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Given a frequency histogram of the distribution of the 100 Air Quality Index (AQI) readings collected on a given day in in Santa Roba, CA. \table[[87,91,92,92,92,92,93,94,96,96],[%,9%,97,97,97,98,98,98,98,99],[99,99,99,99,99,100,100,101,101,101],[101,101,101,101,102,102,102,102,102,102],[102,103,103,103,103,103,103,103,104,104],[104,104,104,104-4,104,104,104,105,105,105],[105,105,105,106,106,106,106,105,106,106],[107,107,107,107,107,107,107,108,108,108],[108,109,109,109,109,109,111,111,111,111],[112,114,114,114,116,116,117,118,118,119]] ◻ a) What proportion of readings in the data were at most 96 ? ◻

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(b) Circuit2. Please consider that at t = 0, the values Y1=0 and Y0 = 0. [6 marks]

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What type of budgeting approach involves lower level management developing A. zero-based budgets B. a top-down approach C. slack-based budgets D. participative budgeting

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A semi-infinite slab is at an initial temperature $T_i$. Beginning at time $t=0$, the slab is heated by the application of a constant heat flux, $q_w$, at the surface at $x=0$. Analyze the problem to determine the equations governing the temperature distribution inside the slab. A final solution to the equations is not required, but extra credit is available if you can find the solution.

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The rod of length $L$ and mass $m$ lies on a smooth horizontal surface and is subjected to a force $P$ at its end A as shown. (Figure 1) Figure Part A Determine the location $d$ of the point about which the rod begins to turn, i.e, the point that has zero velocity. Express your answer in terms of some or all of the variables $m$, $P$, and $L$. d =

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A coffee-dispensing machine is supposed to deliver 8 ounces of liquid into each paper cup, but a consumer believes that the actual mean amount is less. The consumer obtained a sample of 16 cups of the dispensed liquid with sample mean of 7.75 ounces and sample variance of 0.81 ounces. If the dispensed liquid delivered per cup is normally distributed, the appropriate decision at $\alpha = 0.05$ is to increase the sample size fail to reject the 8-ounces claim reduce the sample size reject the 8-ounces claim maintain status quo

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Graph the set of points whose polar coordinates satisfy the equation $\theta = \frac{\pi}{6}$, $r \ge 0$. Choose the graph that represents the equation $\theta = \frac{\pi}{6}$, $r \ge 0$.

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In your answers below you may use sqrt(), but no trig functions, complex multiplication, or powers. (A) Compute the discrete Fourier transform of $\vec{f} = (4, 1, -3, 4)$. $\mathcal{F}\{\vec{f}\} = (\Box, \Box, -1, \Box)$ (B) Compute the discrete Fourier transform of $\vec{g} = (4, 2, -2)$. $\mathcal{F}\{\vec{g}\} = (\Box, \Box, \Box)$

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Describe how to transform the graph of f into the graph of g. f(x) = x? and g(x) = -(-x)? (5 points) Reflect the graph of f across the x-axis and then reflect across the y-axis. Shift the graph of f down 1 unit. Reflect the graph of f across the x-axis. Reflect the graph of f across the y-axis.

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Hi, can you show me the flow chart of this C language program, handwritten? #include <stdio.h> #include <stdlib.h> void display(int fiveNumbers[6]); int i; int main() { int array[6]; printf("Enter 6 numbers:\n"); for (i = 0; i < 6; i++) { scanf("%d", &array[i]); } display(array); return 0; } void display(int fiveNumbers[6]) { for (i = 0; i < 6; i++) { if (fiveNumbers[i] % 2 == 0) { printf("%d\n", fiveNumbers[i]); } else { printf("Odd\n"); } } }

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carlos o.