Answer:
V=1.309
β= -41.997
Explanation:
Law Newton's conservation motion
Axis x

Axis y



So the velocity 

The angle can be find using both velocity factors

Check:


0.35≅0.3489
Answer:
The depth and acceleration are 0.1919291 ft and 3.61 m/s².
Explanation:
Given that,
Density of block 
Density of fluid 
We need to calculate the depth
Using balance equation
....(I)
We know that,
The density is


Put the value of m in equation (I)



Put the value into the formula



We need to calculate the acceleration
Using formula of net force



....(II)
Put the value in the equation (II)


Hence, The depth and acceleration are 0.1919291 ft and 3.61 m/s².
Answer:
a force that attracts matter to the earth
Explanation:
depends on where you are the gravity can be different in space there is no gravity on Earth there is , that's why when you jump you come back down
Answer:
240N
Explanation:
The formula for force is F=mass×acceleration.
Therefore, Force= 120×2= 240N
Answer:
v = 4.18 m/s
Explanation:
given,
frequency of the alarm = 872.10 Hz
after passing car frequency she hear = 851.10 Hz
Speed of sound = 343 m/s
speed of the jogger = ?
speed of the


v_o = 872.1 - 10.5

The speed of jogger


v = 4.18 m/s