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david piquer

david p.

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Consider the following crosses in canaries: a) pink-eyed female x pink-eyed male = all pink-eyed. b) black-eyed female x pink-eyed male = All males black Which allele is dominant and how is eye-colour inherited? black is dominant - autosomal gene pink is dominant - autosomal gene black is dominant - X-linked gene pink is dominant - X-linked gene pink is dominant - sex-influenced female autosomal

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(1 point) (a) Find a vector parametric equation for the ellipse that lies on the plane $x - 2y + z = -7$ and inside the cylinder $x^2 + y^2 = 49$. $\vec{r}(u, v) = \langle u\cos v, u\sin v, -7 - u\cos v + 2u\sin v \rangle$ for $0 \le u \le 7$ and $0 \le v \le 2\pi$. (b) $d\vec{A} = \vec{r}_u \times \vec{r}_v = $ (c) $dA = |\vec{dA}| = |\vec{r}_u \times \vec{r}_v| = \sqrt{6}u$ (d) Set up and evaluate a double integral for the surface area of the ellipse. Surface area = $49\sqrt{6}\pi$

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select statements that are true regarding the nature of sodium hydroxide and the safety precautions that should be used when handling it in lab

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2. Solve the polynomial equation by factoring: $-2x^5 - 14x^4 - 12x^3 = 0$. Show your work.

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A.2 Exercise Plot the frequency response of an IIR filter with coefficients b = [0.0985, 0, -0.2956, 0, 0.2956, 0, -0.0985] a = [1, 0, 0.5772, 0, 0.4218, 0, 0.0563] Plot the frequency response of the FIR filter defined by the difference equation y(n) = 0.25x(n) + 0.5x(n - 1) + 0.25x(n - 2)

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Using sequences \begin{equation*} x(k) = \begin{cases} -2, & k = 0,1,2\\ 1, & k = 3,4\\ 0, & \text{otherwise} \end{cases}\end{equation*} and \begin{equation*}h(k) = \begin{cases} 2, & k = 0\\ -1, & k = 1,2\\ 0, & \text{otherwise} \end{cases}\end{equation*} Evaluate the digital convolution $y(n) = \sum_{k = -\infty}^{\infty} x(k)h(n-k)$

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What is the crest factor of the following signal: $s(t) = 2cos(20\pi t + \pi) + cos(10\pi t + \pi)$

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2 - \frac{x+1}{3} = 0,3

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In a vaccination center, the vaccination staffs arranged the seats in such a way that social distancing is followed. The 1st row has 35 seats and the 6th row has 55 seats. How many seats are in the 3rd row? How many seats are there all in all if the vaccination staffs stop arranging the seats at 10th row?

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Evaluate the integral: $\int \frac{30x^2}{\sqrt{49 - x^2}} dx$ (A) Which trig substitution is correct for this integral? $x = 49 \sec(\theta)$ $x = 49 \sin(\theta)$ $x = 49 \tan(\theta)$ $x = 7 \sec(\theta)$ $x = 7 \tan(\theta)$ $x = 7 \sin(\theta)$ (B) Which integral do you obtain after substituting for $x$ and simplifying? Note: to enter $\theta$, type the word theta. $\int 1470 \sin^2(\theta) d\theta$ (C) What is the value of the above integral in terms of $\theta$? $7350 - 735 \sin(\theta) \cos(\theta)$ + C (D) What is the value of the original integral in terms of $x$? + C

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