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Alecsey [184]
3 years ago
13

Calculate the change internal energy (δe) for a system that is giving off 45.0 kj of heat and is performing 855 j of work on th

e surroundings.
Physics
1 answer:
adelina 88 [10]3 years ago
3 0
The change in internal energy of a system is given by (second law of thermodynamics)
\Delta U = Q + W
where Q is the heat absorbed by the system and W is the work done on the system.

In order to correctly evaluate the internal energy change, we must be careful with the signs of Q and W:
Q positive -> Q absorbed by the system
Q negative -> Q released by the system
W positive -> W done on the system by the surroundings
W negative -> W done by the system on the surroundings

In our problem, the heat released by the system is Q=-45 kJ=-45000 J (with negative sign since it is released by the system), and the work done is W=-855 J still with negative sign because it is performed by the system on the surrounding, so the change in internal energy is
\Delta U = Q +W=-45000 J - 855 J=-45855 J
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A water heater warms 35 l of water from a temperature of 22.7 c to a temperature of 83.7
fgiga [73]
The amount of energy needed to increase the temperature of a substance by \Delta T is given by
Q=m C_s \Delta T
where
m is the mass of the substance
C_s is its specific heat capacity
\Delta T is the increase in temperature

The water volume is V=35 L= 35 dm^3 = 0.035 m^3, since its density is d=1000 kg/m^3, the mass of this sample of water is
m=dV=(1000 kg/m^3)(0.035 m^3)=35 kg

The water specific heat capacity is C_s = 4.18 kJ/kg ^{\circ}C

and the increase in temperature is \Delta T=83.7 ^{\circ}C-22.7 ^{\circ}C=61^{\circ}C

Therefore, the amount of energy needed is
Q=mC_s \Delta T=(35 kg)(4.18 kJ/kg ^{\circ}C)(61^{\circ}C)=8924 kJ = 8.92 \cdot 10^6 J
8 0
4 years ago
Why can water dissolve some ionic compounds, like NH4Cl, as well as some nonionic compounds, like methanol?
nirvana33 [79]
I think that’s the answer u r looking for
4 0
3 years ago
Read 2 more answers
A student is asked to design an experiment to determine the change in angular momentum of a disk that rotates about its center a
Andreas93 [3]

Answer:

<em>A. The magnitude of the net force exerted on the disk </em>

<em>B. The distance between the center of the disk and where the net force is applied to the disk</em>

<em></em>

Explanation:

To determine the change in angular momentum of the disk after a stipulated time, one must measure the above options.

<em>The radius of the disk is fixed and does not vary with the experiment, and the mass of the disk is also constant and known.</em>

<em>One must first measure the magnitude of the net force exerted on the disk</em>, and determine the torque as a result of this torque from the distance between the center of the disk and the point where the net force is applied.  The above statement also points out <em>the necessity of measuring the distance between the center of the disk and the point where the net force is applied on the disk, as both the torque, and the moment of inertia is calculated from this point</em>.

torque T = Force time distance of point of action of force from mid point of the disk

T = F X r

T x t = Δ(Iω)

Where t is the time,

and Δ(Iω) is change in angular momentum.

7 0
3 years ago
In a complete description of a force vector, which is usually not necessary?
Mamont248 [21]

Answer:

Position

Explanation:

A force vector has both magnitude and direction, which can be represented by a line with an arrow head. The length of the line describes magnitude, while the arrows points in the required direction.

generally, the position of a vector is unimportant when describing the vector. Thus, when a force vector is to be described, it is unnecessary to make reference to its original position. Majorly, its magnitude and direction is considered.

5 0
4 years ago
A firm receives an order for a square-base rectangular storage container with a lid. The container has a volume of 20 cubic mete
Stels [109]

Answer:$ 506.05

Explanation:

Given

volume of container =20 m^3

Let  L be the length of square-base and h be the height of Rectangular box

Cost of base=20 \$/m^2

Cost of side and lid=10 \$ /m^2

Cost of base c_1=L^2\times 20

h=\frac{20}{L^2}

cost of lid and side c_2=10\times 4L\cdot h+10\times L^2

Total cost C=c_1+c_2

C=20L^2+10L^2+40L\cdot h

C=30L^2+\frac{800}{L}

differentiate C w.r.t to L to get minimum cost

\frac{\mathrm{d} C}{\mathrm{d} L}=60L-\frac{800}{L^2}=0

L^3=\frac{80}{6}

L=2.37 m

thus h=\frac{20}{5.613}=3.56 m

Thus Lowest cost is C=30\times 5.617+\frac{800}{2.37}=$ 506.05

4 0
3 years ago
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