Red dwarf stars evolve very differently than other stars as they age because <u>their </u><u>interiors </u><u>are well mixed, through strong convection.</u>
<h3>
What are red dwarf stars?</h3>
Red dwarf stars are the smallest and coolest kind of stars on the main sequence.
Red dwarf stars (stars between 0.08 and 0.5 solar masses) evolve very differently than other stars as they age because <u>their </u><u>interiors </u><u>are well mixed, through strong convection.</u>
Learn more about Red dwarf stars here: brainly.com/question/3151458
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The traveled distance of the car from the initial point is (4+7) Km, i.e., 11 Km.
The relationship between the two is that air temperature changes the air pressure. For example, as the air warms up the molecules in the air become more active and they use up more individual space even though there is the same<span> number of molecules. This causes an </span>increase<span> in the air pressure.</span>
Explanation:
- Velocity of ball (v) = 8 m/s
- Kinetic Energy (K.E) = 139 J
- Mass (m) = ?
We know that,
<h3>• K.E = ½mv²</h3>
→ 139 = ½ × m × (8)²
→ 139 = ½ × m × 64
→ 139 = 1 × m × 32
→ 139 ÷ 32 = m
→ <u>4</u><u>.</u><u>3</u><u>4</u><u> </u><u>kg</u><u> </u><u>=</u><u> </u><u>m</u>
Therefore, mass in kg is 4.34 kg.
Answer:
(a) d = 1960nm
(b) The slit should be decreased.
(c) Δd = 360nm.
Explanation:
The double-slit interference is given by the following equation:
(1)
<em>where d: is the distance between slits, Θ: is the angle between the path of the light and the screen, m: is the order of the interference and λ: is the wavelength of the light. </em>
(a) To determine the least wavelength in the visible range in the third-order we need first to find the distance between slits, using equation (1) for a fourth-order:
Now, we can find the least wavelength in the visible range in the third-order:
So, the least wavelength in the visible range (400nm - 700nm) in the third-order is 653nm.
(b) To eliminate all of the visible light in the fourth-order maximum <u>means that the wavelength must be smaller than 400nm</u>, and hence the slit separation should be decreased <u>since they are proportional to each other</u> (see equation (1)).
(c) The distance between slits needed to eliminate all of the visible light in the fourth-order maximum, with λ = 400 nm as limit value, is:
Therefore the least change in separation needed is equal to the initial distance calculated for 490nm and the final distance calculated for 400nm:
I hope it helps you!