Numerade

Questions asked

BEST MATCH

Which of the following statements is true about how play changes as children mature? As children get older, they are more likely to play by themselves. As children get older, they are more likely to act out everyday, common occurrences (e.g., pretending a banana is a phone). As children get older, their play becomes more cooperative and more complex. As children get older, their play does not change very much.

View Answer

BEST MATCH

1. A $ 500-\mathrm{V}, 50-\mathrm{Hz}, 3 $-phase induction motor develops 14.92 kW inclusive of mechanical losses when running at 995 r.p.m., the power factor being 0.87 . Calculate (a) the slip (b) the rotor Cu losses (c) total input if the stator losses are 1,500 W (d) line current (e) number of cycles per minute of the rotor e.m.f. $ [(a) 0.005(b) 75 \mathrm{~W}(c) 16.5 \mathrm{~kW}(d) 22 \mathrm{~A}( $ e $ ) 15] $ (City \& Guilds, London)

View Answer

BEST MATCH

love was an innate emotion elicited by cutaneous simulation of the erogenous zones” explain this in simpler terms

View Answer

BEST MATCH

Imagine that you live in a universe in which parallel lines eventually meet. If you assume that the cosmological models we discuss in this section are correct, what could you deduce about your universe from this? Select all the answers that match if $ \boldsymbol{k}>\boldsymbol{0} $, the value of $ \pi $ drops, while if $ \boldsymbol{k}<0 $, the value of $ \pi $ rises. $ \Omega>1 $ $ \mathrm{k} $ is less than 0 The universe is infinite. The universe will end in a Big Crunch. If you travel far enough in a straight line, you will return to where you started. The internal angles of a large enough triangle will add up to less than 180 degrees. $ \pi $ is less than $ 3.14159265359 \ldots $ on large scales $ \mathbf{x} $ Submit You have used 1 of 2 attempts. Reset

View Answer

BEST MATCH

18. Determine all the Q output waveforms for a 74HC195 4-bit shift register when the inputs are as shown in Figure 8-56.

View Answer

BEST MATCH

Chapter Six Worksheet Problems Problem 6-1: Shown below is the trial balance of the Verna Smith Service Agency. Verna Smith Service Agency Trial Balance December 31, Cash 95,000 Accounts Receivable 23,850 Supplies 450 Prepaid Insurance 1,200 Building 410,000 Accumulated Depreciation, 20,100 Building Accounts Payable 60,000 Mortgage Payable 325,000 V. Smith, Capital 45,000 V. Smith, Withdrawals 100 Service Revenue 180,000 Building Repair Expense 15,000 Utilities Expense 4,500 Salaries Expense 80,000 630,100 630,100 Required 1. Copy the trial balance on the worksheet. 2. Complete the worksheet using the following adjustments: a. Unused supplies are $300. b. Depreciation on building is $10,000. c. Expired insurance is $900. d. Accrued salaries are $2,000. 117

View Answer

BEST MATCH

Autonomy is a moral principle that is not affected by violating confidentiality. O Agree O Disagree

View Answer

BEST MATCH

Which of the following solvents cannot be used with (CH3)3COK? Options: [(CH3CH2)2O], [(CH3)3COH], H2O, "Liquid" NH3 Liquid NH3 Tetrahydrofuran (THF)

View Answer

BEST MATCH

HW Assignment 10 Fiscal Policy - Due Midnight on Sat. of Week 5 1.Calculate and graph what happens to G, AD, GDP, and Prices if the government increases government spending by 100 billion and the MPC = .80. Make sure to show and use the Government Spending Multiplier. 2.Calculate and graph what happens to T, C, AD, GDP, and Prices if the President raises taxes by 100 billion and the MPC = .80. Make sure to show and use the Tax Multiplier. 3.Calculate and graph what happens to AD, GDP and Prices if the government raises both taxes and government spending by 200 billion and the MPC is equal to .75. Make sure to show and use both the Government Spending and Tax Multipliers.

View Answer

BEST MATCH

2) In this course we will also do many calculations that involve summation of indices. Given the following three-dimensional matrix $A_{1ij} = \begin{bmatrix} 2 & 0 & -3 \ 4 & -2 & 1 \ 0 & 0 & -1 \end{bmatrix}$, $A_{2ij} = \begin{bmatrix} 0 & 0 & 2 \ -4 & -2 & 3 \ 1 & 0 & -2 \end{bmatrix}$ (shown as two two-dimensional matrices with $i$ indexing the rows and $j$ the columns). Compute (a) $\sum_{i=1}^{3} A_{1ii}$ (b) $\sum_{i=1}^{3} A_{2ii}^2$ (c) $\sum_{j=1}^{3} \sum_{k=1}^{2} A_{klj}$ (d) $\sum_{i=1}^{3} \sum_{k=1}^{2} A_{kli} A_{ki2}$ (e) $\sum_{k=1}^{2} A_{ki2}$

View Answer

kevin j.