Numerade

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Kelvin is a university student. He is spending time with a group of individuals that he has just met. They decide to go to a party late at night. Even though Kelvin does not like to attend parties, he chooses to attend the party with this new group of individuals in order to be liked and accepted. This example best illustrates: O minority influence. O the better-than-average effect. O informational influence. O normative influence.

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the ames test determines the frequecny with which chemical causes mutations in DNA. the results of the names test for the

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One of the hallmark symptoms of social anxiety disorder is what? Feeling excited to meet new people. A heightened sense of confidence in social situations. An immediate urge to socialize with strangers. Fear of being judged in social settings.

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Oriole Roofing Worksheet For the Month Ended March 31, 2022 Trial Balance Account Titles Dr. Cr. Cash 4,900 Accounts Receivable 2,800 Supplies 1,940 Equipment 10,868 Accumulated Depreciation-Equipment 1,235 Accounts Payable 2,430 Unearned Service Revenue 570 Owner's Capital 12,413 Owner's Drawings 1,000 Service Revenue 6,700 Salaries and Wages Expense 1,450 Miscellaneous Expense 390 23,348 23,348 Other data: 1. A physical count reveals only $700 of roofing supplies on hand. 2. Depreciation for March is $247. 3. Unearned revenue amounted to $150 at March 31. 4. Accrued salaries are $600.

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You are the design engineer charged to design filter and reactive support for the inverter end of a proposed HVDC system in the US. Here is the specification for your design: • The HVDC system is a 12 pulse, bipole, ±500 KV DC, 2400 Amps, with 2400 MW converter capacity • Reactive power requirement of the HVDC inverter system is 60% of the active power capability • Filtering required only for the four highest order harmonics (excluding fundamental) • Only single-tuned (bandpass) shunt filters will be used • The size of the filter/reactive support unit (sub-bank) is not to exceed 120 Mvars to limit voltage rises to 1% on switching. The bank switching voltage rise is not to exceed 4%. (A sub-bank is the smallest switchable filter/reactive support unit. A bank consists of a set of sub-banks that can be switched in and out together using circuit breakers.) • Assume overlap angle, µ= 0°, and converter transfer tap ratio, T=1. Determine: a) The total reactive power (Mvars) requirement of the inverter b) The four harmonic orders and their frequencies c) The number of banks and sub-banks needed to meet specification d) The capacitive (F) and inductive (H) values and the reactance values (Ω) of each of the sub-banks e) If (N-1) design requirement is employed for the bank and sub-bank elements, what is the additional equipment required.

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How can you determine the ΔH of neutralization when mixing an acid and a base? Select one: By measuring the pH before and after the reaction. By measuring the volume of acid and base. By measuring the mass of the salt formed. By measuring the temperature change using a calorimeter and relating it to heat released or absorbed.

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Descriptive Statistics DenendentVariable:WordsRemembered \begin{tabular}{|ll|r|r|r|} \hline TestTvne & Age & \multicolumn{1}{c|}{ Mean } & Std. Deviation & \multicolumn{1}{c|}{$ N $} \\ \hline Recall & 2 & 2.9000 & 1.59513 & 10 \\ & 6 & 7.3000 & 3.05687 & 10 \\ & 10 & 12.1000 & 4.97661 & 10 \\ & Total & 7.4333 & 5.09688 & 30 \\ \hline Recognition & 2 & 15.9000 & 3.07137 & 10 \\ & 6 & 15.5000 & 3.77859 & 10 \\ & 10 & 15.3000 & 4.27005 & 10 \\ & Total & 15.5667 & 3.61685 & 30 \\ \hline Total & 2 & 9.4000 & 7.08148 & 20 \\ & 6 & 11.4000 & 5.37440 & 20 \\ & 10 & 13.7000 & 4.80241 & 20 \\ & Total & 11.5000 & 6.00141 & 60 \\ \hline \end{tabular} Tests of Between-Subjects Effects Denendent VariablewordsRemembered \begin{tabular}{|l|r|r|r|r|r|} \hline Source & \begin{tabular}{c} Type III Sum \\ of Squares \end{tabular} & df & Mean Square & \multicolumn{1}{c|}{ F } & Siq. \\ \hline Corrected Model & $ 1417.600^{d} $ & 5 & 283.520 & 21.643 & .000 \\ Intercept & 7935.000 & 1 & 7935.000 & 605.725 & .000 \\ TestType & 992.267 & 1 & 992.267 & 75.746 & .000 \\ Age & 185.200 & 2 & 92.600 & 7.069 & .002 \\ TestType *Age & 240.133 & 2 & 120.067 & 9.165 & .000 \\ Error & 707.400 & 54 & 13.100 & & \\ Total & 10060.000 & 60 & & & \\ Corrected Total & 2125.000 & 59 & & & \\ \hline \end{tabular} a. R Squared $ =.667 $ (Adjusted $ R $ Squared $ =.636 $ ) Multiple Comparisons WordsRemembered TukevHSD \begin{tabular}{|c|c|c|c|c|c|c|} \hline \multirow[b]{2}{*}{ (I) } & \multirow[b]{2}{*}{ (J) } & \multirow[b]{2}{*}{\begin{tabular}{c} Mean \\ Difference (l- \\ J) \end{tabular}} & \multirow[b]{2}{*}{ Std. Error } & \multirow[b]{2}{*}{ Sig. } & \multicolumn{2}{|c|}{$ \mathbf{9 5 \%} $ Confidence Interval } \\ \hline & & & & & Lower Bound & Upper Bound \\ \hline \multirow[t]{2}{*}{2} & 6 & -2.0000 & 1.14455 & .197 & -4.7584 & .7584 \\ \hline & 10 & $ -4.3000^{x} $ & 1.14455 & .001 & -7.0584 & -1.5416 \\ \hline \multirow[t]{2}{*}{6} & 2 & 2.0000 & 1.14455 & .197 & -.7584 & 4.7584 \\ \hline & 10 & -2.3000 & 1.14455 & 120 & -5.0584 & 4584 \\ \hline \multirow[t]{2}{*}{10} & 2 & $ 4.3000^{\star} $ & 1.14455 & .001 & 1.5416 & 7.0584 \\ \hline & 6 & 2.3000 & 1.14455 & 120 &. .4584 & 5.0584 \\ \hline \end{tabular} Based on observed means. The error term is Mean Square $ (E $ Error $ )=13.100 $. *. The mean difference is significant at the .05 level.

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Find the proceeds of a promissory note with a maturity value of $2000 due on September 30, 2023, discounted at 3.6% compounded semi anually on March 31, 2020. Can you solve this using excel?

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Texts: a=1, b=2, c=3 but this hardly constitutes a code; anyone can figure it out. Obviously 8512 1215 spells "hello". A better code can be made by taking the numbers we just obtained, forming column vectors out of them, and then pre-multiplying them by some appropriately sized matrix, call it A. For example, I could code the message 2 3 4 5 177 2 2 4 -3 6 5 128 2 5 -6 7 12 127 (6) 4 5 -6 7 8 12 174 2 7 8 10 15 380. The vector on the right, the coded message, could be sent to its intended destination. Should the message be intercepted, it would be difficult to decipher without knowing the dimensions and elements of the coding matrix A. The original message can be retrieved by the receiver by pre-multiplying the coded message by the inverse of A (so it is important that the coding matrix A be invertible). Based on this approach, decode the message given by the numbers: 17, 15, 29, 15, 17, 29, 16, 31, 47, 6, 19, 20, 35, 24, 39, 14, 19, 19. If (7). How might this resource be helpful?

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If $x^3 + y^3 = 19$, find the value of $\frac{d^2y}{dx^2}$ at the point $(-2, 3)$.\newline\newlineThe value of $\frac{d^2y}{dx^2}$ at the point $(-2, 3)$ is $oxed{ }$. (Type a simplified fraction.)

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irene g.