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ryzh [129]
3 years ago
6

Adding or removing thermal energy to or from a substance does not always cause its temperature

Physics
2 answers:
julia-pushkina [17]3 years ago
6 0
Change in thermal energy not always cause it's temperature change. It is the situation when water reaches either at 0 C or 100 C then thermal energy doesn't cause change in temperature instead it changes the state of matter.

In short, Your Answer would be "True"

Hope this helps! 
cluponka [151]3 years ago
3 0
<span>Adding or removing thermal energy to or from a substance does not always cause its temperature
to change.

a)True

This is true in the case of boiling and melting point. That is when a change of state is involved.

For example in boiling the water gets to 100 degrees, if heat is continuously added, there is no change in temperature. The water simply changes state.
</span>
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A/an ___ is a machine which tells us about the strength and speed of sisemec waves.
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What percentage of the power of the battery is dissipated across the internal resistance and hence is not available to the bulb?
spin [16.1K]

Lets us consider an example:


Suppose a 10 ohm bulb is connected across the terminals of a 10 V

battery having 2ohm internal resistance.

Then total reistance in series we know, R1 + R2 

Thus, R net = 10+ 2 = 12 ohm

The, current across circuit = 10/12= 0.833 A

Now, Power is given by P = i^{2} R \\ \\

Thus, power dissipated across internal resistance, P = 0.83^{2} * 2 = 1.37 Watt

And, total power dissipated =0.83^{2} * 12 = 8.2 watt

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5 0
4 years ago
Blue light of wavelength 450 nm passes through a diffraction grating with a slit spacing of 0.001 mm and makes an interference p
IceJOKER [234]

Answer:

5 fringes option C

Explanation:

Given:

- The wavelength of blue light λ = 450 nm

- The split spacing d = 0.001 mm

Find:

How many bright fringes will be seen?

Solution:

- The relationship between the wavelength of the incident light, grating and number of bright fringes seen on a screen is derived by Young's experiment as follows:

                                   sin(Q) = n* λ / d

Where, n is the order of bright fringe. n = 0, 1, 2, 3, ....

- We need to compute the maximum number of fringes that can be observed with the given condition and setup. Hence we will maximize our expression above by approximating sin(Q).

                                   sin(Q_max) = 1

                                   Q_max = 90 degree

- Hence, we have:

                                    n = d / λ

- plug values in            n = 0.001 *10^-3 / 450*10^-9

                                    n = 2.222

- Since n order number can only be an integer we will round down our number to n = 2.

- Hence, we will see a pair of bright fringes on each side of central order fringe.

- Total number of fringes = 2*2 + 1 = 5 fringes is total ... Hence, option C

8 0
3 years ago
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