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il63 [147K]
4 years ago
12

A heat engine is designed to do work. This is possible only if certain relationships between the heats and temperatures at the i

nput and output hold true. Which of the following sets of statements must apply for the heat engine to do work?
(A) Qh < Qc and Th < Tc
(B) Qh > Qc and Th < Tc
(C) Qh < Qc and Th > Tc
(D) Qh > Qc and Th > Tc
Physics
1 answer:
Valentin [98]4 years ago
5 0

Answer:d

Explanation:

Heat engine is a device which perform work when we supplied heat from a high temperature thermal reservoir(source) and heat is rejected in low temperature reservoir(sink).

for ideal engine we consider temperature of source and sink remain constant irrespective of how much heat is extracted or supplied to them

if Q_h=heat supplied

Q_c=heat rejected

T_h=high temperature reservoir

T_c=low temperature reservoir

For proper working

Q_h>Q_c and T_h>T_c                

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-- find the horizontal and vertical components of F3.

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3 years ago
f your risk-aversion coefficient is A = 4 and you believe that the entire 1926–2015 period is representative of future expected
siniylev [52]

Answer:

The portfolio should invest 48.94% in equity while 51.05% in the T-bills.

Explanation:

As the complete question is not given here ,the table of data is missing which is as attached herewith.

From the maximized equation of the utility function it is evident that

Weight=\frac{E_M-r_f}{A\sigma_M^2}

For the equity, here as

  • Weight is percentage of the equity which is to be calculated
  • {E_M-r_f} is the Risk premium whose value as seen from the attached data for the period 1926-2015 is 8.30%
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  • \sigma_M is the standard deviation of the portfolio which from the data for the period 1926-2015 is 20.59

By substituting values.

Weight=\frac{E_M-r_f}{A\sigma_M^2}\\Weight=\frac{8.30\%}{4(20.59\%)^2}\\Weight=0.4894 =48.94\%

So the weight of equity is 48.94%.

Now the weight of T bills is given as

Weight_{T-Bills}=1-Weight_{equity}\\Weight_{T-Bills}=1-0.4894\\Weight_{T-Bills}=0.5105=51.05\%\\

So  the weight of T-bills is 51.05%.

The portfolio should invest 48.94% in equity while 51.05% in the T-bills.

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3 years ago
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Hello!

We can use the kinematic equation:
a = \frac{v_f - v_i}{t}

a = acceleration (m/s²)

vf = final velocity (45 m/s)
vi = initial velocity (25 m/s)

t = time (5 sec)

Plug in the givens:
a = \frac{45-25}{5} = \frac{20}{5} = \boxed{4 m/s^2}

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