Numerade

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What compound is produced when 2-methyl-3-pentanol is axidized? A) 2-methyl-3-pentanone B) 2-methyl-3-pentanal C) 2-methyl-3-pentene D) 2-methylpentone E) It does not undergo oxidation. OA OC OD OE

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A standardized weight with an "accepted" mass of 20.000 grams was measured 5 times on a Centogram balance by a student. The mass measurements were recorded with values of 19.003g, 18.998g 18.995g, 19.005g, and 19.001g. a. Calculate the average mass for the five measurements. Show your work. (Watch significant figures!) b. Were the student's measurements accurate? c. Were the student's measurements precise?

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An object with the same mass is placed on level ground and on a ground with a slope, which situation will you have the greater magnitude of Normal Force

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Which of the following is an example of intrinsic resistance? ? View Available Hint(s) ? Escherichia coli undergoes a chemical transformation, after which it is resistant to amoxicillin due to the uptake of the pGal plasmid containing an ampicillin resistance gene. ? Chromosomal mutations in the 23S rRNA gene in Helicobacter pylori confers resistance to clarithromycin. ? A new strain of Klebsiella pneumoniae acquires Klebsiella pneumoniae carbapenemase (KPC) during conjugation with a KPC-producing strain, resulting in its resistance to carbapenems. ? Mycoplasma pneumoniae lacks a cell wall and is thus unaffected by penicillin drugs.

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C. On 1 January 2022, the company enters a 5 -year concession to operate public transport facilities in Perak. Several facilities were established in designated areas to enable the operation. The contract includes an obligation for the company to dismantle all the facilities at the end of the concession period. On 1 January 2022, it is estimated that: i) it is reasonably probable that the dismantling costs at the end of concession period would be RM120 million. ii) the residual value of the facilities is negligible, and no gain or loss is expected from their disposal after the concession period. iii) the risk-free rate is $ 5 \% $. Required: a) Identify the relevant MFRS to be applied and the justifications/reasons. (2 marks) b) Explain the accounting treatments to be undertaken (show appropriate working to support your answer) on 1 January 2022 and 31 December 2022. (4 marks) c) Illustrate the journal entries at 1 January 2022 and 31 December 2022. (2 marks)

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Which of the following scenarios would result in a decrease in Aggregate Demand? A decline in investors confidence causes investment to fall. The congress passes a new income tax cut. Technology improvements lead to productivity gains A rise in imports from Europe

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5. Dana Company sells one product at a price of $50 per unit. Variable expenses are 40 percent of sales and fixed expenses are $50,000. The sales dollars level required to break even are: A) $90,000 B) $95,000 C) $83,333 D) $80,000

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Smith Inc is considering two mutually exclusive projects with the following cash flows. At what range of discount rates would you accept project X and at what range of discount rates would you accept project? Year Project X Project Y 0 -$800 -$1000 1 650 650 2 400 650 3 350 400

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6.66. Samples of a population are used to estimate characteristics of a population, e.g., the voting characteristics in state or national elections. Estimates obtained from sampling a population are not exact and are subject to error that depends on $n$, the size of the sample. Suppose $X$ is $N[\mu, \sigma^2]$, and we sample a population of independent, identically distributed random variables $X_i$, $i = 1, 2, \dots, n$. What is the distribution of the sample mean \begin{equation*} \bar{X} = \frac{1}{n} \sum_{i=1}^{n} X_i ? \end{equation*} Suppose we choose $n$ to obtain a .95 probability that $\bar{X}$ will be within two standard deviations of $\mu$. How close will $\bar{X}$ be to $\mu$ in actual numbers? How large should $n$ be so that $\mu = \bar{X} \pm .1$ for $\sigma = 20$?

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1. Consider a block of mass $m$. 2 forces act on the block, the force of gravity (given by $\vec{F_g} = -mg\hat{z}$) and an applied force $\vec{F_A}$, with a total force denoted by $\vec{F} = m\vec{a}$. The position of the block is given by $\vec{r}(t) = e^{t^2}\hat{x} + cos(t)\hat{y} + ln(t+1)\hat{z}$. Find the applied force on the block at times $t = 0, 1, \pi$. Leave coefficients as fractions or constants. \begin{itemize} \item The derivative of a vector $\vec{V}(t) = V_x\hat{x} + V_y\hat{y} + V_z\hat{z}$ is given by $\frac{d\vec{V}(t)}{dt} = \frac{dV_x}{dt}\hat{x} + \frac{dV_y}{dt}\hat{y} + \frac{dV_z}{dt}\hat{z}$ \item Note that velocity is the rate of change of position $(\vec{v}(t) = \frac{d\vec{r}(t)}{dt})$ and acceleration is the rate of change of velocity $(\vec{a}(t) = \frac{d\vec{v}(t)}{dt})$. \item First find the acceleration at $t = 0$, use the acceleration to find the total force at that time, then use $\vec{F} = \vec{F_g} + \vec{F_A}$ (break them up into the components!) to find $\vec{F_A}$. Repeat for $t = 1, \pi$. \end{itemize}

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martha m.