Answer:
Constructive interference
Explanation:
Answer:

Explanation:
distance between ship A and B = 32 mile
Ship A velocity in south, dx/dt = -16 mph
Ship B is sailing toward east with speed, dy/st = 12 mph
time = 1 hour
rate of change of distance between them = ?
x be the distance travel after t time
X = 32 + x
Let distance between them be z
now, using Pythagoras theorem to calculate distance between ships after 1 hours
z² = x² + y²
z² = (32 + x)² + 12²
z² = (32 - 16)² + 12²
z = √400
z = 20 miles
now, calculation of rate of change of distnace
z² = (32 + x)² + y²
differentiating both side w.r.t. time





hence, the rate is the distance between them changing at the end of 1 hour is equal to 
The answer is A. 1 atm.
Solution:
Pressure in terms of height can be calculated using the formula:
P = pgh
where: p = density (kg/m^3); g = gravitational constant (m/s^2); h = height (m)
Using SI units: P = 1000(kg/m^3)*9.81(m/s^2)*10(m) = 98,100 Pascals
Convert Pascals to atm:
98,100 Pa (1 atm/101325 Pa) = 0.968 atm = rounded up to 1 atm
Answer:

Explanation:
From the question we are told that
Wavelength of emission 
Observation distance 
Generally the s equation is given as

where
F is inversely proportional to T







Answer:
2.52 ml/s
Explanation:
Unit conversions:
1 mm = 0.001m
70 cm = 0.7 m
Let g = 10m/s2. If the pistol is fired horizontally at first, it did not have an vertical velocity, only horizontal velocity. So g is the only thing that affects the vertical motion of water.
We can calculate the time it takes for the squirts to hit the ground in the following equation of motion:

where h = 0.7 m is the vertical distance, and t is the time it takes, which is what we are solving for:


So the squirts takes 0.374s to hit the ground, and within that time it travels a distance of 1.m horizontally. Neglect air resistance, we can calculate the horizontal velocity:

where s = 1.2 m is the horizontal distance

The cross-section area of the hole is

where r = d/2 = 0.001/2 = 0.0005 m is the radius of the hole

So we can calculate the volume flow rate:

or 2.52 ml/s