on a boundary with corn oil. What is the angle of refraction, to the nearest degree, for this
light ray in the corn oil?
The angle of refraction of light ray in the corn oil is 20°.
Angle of refraction is the angle the refracted light ray makes with the normal to the oil-air interface.
Given data:
Angle of incidence = 30°
Analysis:
The refractive index of oil is 1.47.
Using the formula for refractive index(n) =
1.47 =
1.47(sin r) = sin 30
sin r =
sin r = 0.3401
r = arc sin(0.3401)
r = 19.88° which is approximately 20°
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Answer:
its 20 degrese
Explanation:
Answer:
a = V/T
Explanation:
uh i think thats the answer let me know if im wrong
The speed at which a car can safely navigate a given curve is determined by the equation for centripetal force and the maximum static friction that prevents the car from slipping. Calculating this speed using the given force of static friction (8,127 N), mass of the car (1,423 kg) and the radius of the curve (30 m), we get a result of roughly 22.6 m/s or 81.4 km/h.
The problem involves finding the speed at which a car can safely navigate a highway curve without slipping, given a set radius and maximum force of static friction. This is a physics scenario involving centripetal force and friction. Centripetal force is the net force causing circular motion and static friction is the friction that acts to prevent the car from slipping off the road.
In this scenario, the maximum static friction matches the required centripetal force for a safe curve negotiation. Hence, the equation for centripetal force, Fc = mv²/r, applies here. In this expression, Fc is the centripetal force, m is the mass of the car, v is the velocity or speed, and r is the radius of the curve. Given that Fc = 8,127N, m = 1,423 kg, and r = 30 m, we can rearrange the formula to find v = √(Fc ∗ r / m).
Running the calculation, v = √((8,127 N * 30m) / 1,423 kg), results in a speed limit of roughly 22.6 m/s. However, as speed limits are not posted in meters per second, it is appropriate to convert the speed to kilometers per hour. Multiply the result by (3600 s/h / 1000 m/km) to convert it into km/h which gives a speed limit of about 81.4 km/h.
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The material that would absorb the most sound is Heavy curtains (Option A)
The effectiveness of a material in absorbing sound is typically measured by its coefficient of absorption.
The coefficient of absorption ranges from;
Based on the coefficient of absorption for each material listed, the best choice for sound absorption would be Heavy curtains.
Heavy curtains are often designed with sound-absorbing properties, and they can have a coefficient of absorption higher than other materials like wood, concrete, or carpet.
The ranking of the absorption of the materials are;
Heavy curtains (0.5) > Carpet (0.2) > Wood (0.05) > Concrete (0.02)
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(from Penn Foster) ⭐⭐⭐⭐⭐
Material Coefficient of Absorption
Perforated acoustic ceiling material 60%
Heavy curtains (A) 50%
Carpeting (D) 20%
Wood (B) 5%
Plaster 3%
Clay tile 3%
Concrete (C) 2%
The answer is A. Heavy curtains ✅