Numerade

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Question 14 1 pts A process in that avoids an "either/or position" and focuses instead on multiple factors that mutually influence one another and the outcome is called _________ ? empiricism ? psychology ? interactionism ? behaviorism

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Simplify using the order of operations. $2^2 - 15 + (6 - 3)$

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Mass 1 is 100kg, mass 2 is 50kg, the distance is 2m what is the Gravitational constant

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A smoke jumper jumps from a plane that is 1500 ft. Above ground.The function h= -16t + 1500 gives the jumper's height h in feet during the free fall at t seconds. What is a reasonable domain and range for the function h? round to two decimal places for each question

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Use the Fourier Cosine Transform to solve \begin{cases} U_t = U_{xx}, & 0 < x < \infty, 0 < t < \infty \\ U_x(0, t) = 0, & t > 0 \\ u(x, 0) = e^{-x^2}, & x \ge 0. \end{cases}

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?3 ?2 H(z) ?2 ?3 y[n] Figure 6: The block diagram in Figure 6 represents a system we would like to implement. The transfer function of the filter is \begin{equation*} H(z) = \frac{z^{-6}}{1 - \frac{9}{8}z^{-6} + \frac{5}{16}z^{-12}} \end{equation*} Draw a block diagram of an equivalent system consisting of a cascade of LTI systems, upsamplers and downsamplers (not necessarily in that order) such that the number of multiplications per output sample is minimised. Determine the number of multiplications per output sample both for your equivalent system and the system in Figure 6.

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Problem 3. Accounts Receivable (15 points) (A-10 points, B-5 points) A. Finney Fabrics frequently factors its accounts receivable. On March 15, 2018, Finney sold without recourse \$400,000 of these receivables to a factor. The factoring qualifies as a sale. The factor assessed a finance charge of 5% on the gross amount of the factored receivables and held back an additional 4% as security. Prepare Finney's journal entry to record: 1. the sale of the receivables on March 15, 2018; 2. the sale of the receivables on March 15, 2018, assuming that Finney Fabrics estimates a \$3,000 recourse liability. JOURNAL DATE DESCRIPTION POST. REF DEBIT CREDIT

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For the circuit in Figure 9.2A compute the theoretical values of XC, IT (both magnitude and angle), VR (both magnitude and angle), and |VC| (magnitude only). Record the results in Tables 9.2A, 9.2B, and 9.2C.

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Consider $\left(\frac{x}{8}\right) - \left(\frac{25}{y}\right) = \left(\frac{25}{8}\right)$

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If $y = \sin(x^2 + 1)$, show that $x\frac{d^2y}{dx^2} - \frac{dy}{dx} + 4x^3y = 0$.

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angela j.