Answer:
Rain
Explanation:
A cold front is of a cooler mass of air, which replaces warmer mass of air of ground level and lies within a fairly sharp surface trough of low pressure.
As your area has very high humidity and a cold front is moving in, ultimately there will be continues rainfall and it will be there until cold front has moved away.
As in a cold front, warmer air mass is replaced by cold air mass, the cold air mass will combine with humidity resulting in lots and lots of rain.
Answer:electric potential difference
Explanation:
a. True
b. False
False, just because it's not physical, doesn't mean it's any less harmful than emotional.
Answer:
Initial velocity: approximately .
Time taken before return to initial height: approximately .
(Assumptions: ; air resistance is negligible.)
Explanation:
Under the assumption, acceleration of the helmet would be constantly .
During the interval between being thrown upward and reaching maximum height:
Apply the following SUVAT equation to find initial velocity :
.
(Round to three significant figures for the final result, but keep more significant figures for intermediary values.)
In other words, the velocity of the helmet was approximately immediately after the person threw the helmet upward.
Right before returning to the initial height, the velocity of the helmet would be the opposite of its initial velocity: .
The change in velocity would be:
.
(Rounded to three significant figures.)
The initial speed of the helmet was 10.7 m/s and it was in the air for a total of 2.18 s.
This problem involves concept from physics specifically kinematics. Kinematics helps us study the motion of objects. To solve this problem, we need to use the second equation of motion: v²=u²+2as. In this case, the final speed (v) is 0 (when the helmet reaches the highest point, its velocity becomes 0), acceleration (a) is -9.8 m/s² (gravity acts downwards), and the distance (s) is 5.8 m.
Plugging in these values we get: 0 = u² - (2 * 9.8 * 5.8). Solving for u (initial velocity), we get u = √(2 * 9.8 * 5.8) = 10.7 m/s. This is the initial speed of the helmet when it left your hands.
To find out how long the helmet was in the air, we can use the first equation of motion: v = u + at. Solving for t (time), we get: t = (v - u) / a = (0 - 10.7) / -9.8 = 1.09 s going up. Because the time going up and coming down is the same, the total time the helmet was moving is 2 * 1.09 = 2.18 s.
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