Answer:
Explanation:
so people dont have to risk their lives to discover space. They want to test its safety out by using rovers and other robots.
B) Earth's temperature has not changed over time.
C) Earth's temperature has become warmer.
D) Earth's temperature has reduced by fifty times.
Answer:
Earth's temperature has become cooler
Explanation:
The number of sunspots, as you have learned, can indicate whether the sun is in a maximum-activity period or a minimum-activity period. Some scientists believe this can have an overall effect on the climate of Earth.
Answer:
141.78 ft
Explanation:
When speed, u = 44mi/h, minimum stopping distance, s = 44 ft = 0.00833 mi.
Calculating the acceleration using one of Newton's equations of motion:
Note: The negative sign denotes deceleration.
When speed, v = 79mi/h, the acceleration is equal to when it is 44mi/h i.e. -116206.48 mi/h^2
Hence, we can find the minimum stopping distance using:
The minimum stopping distance is 141.78 ft.
Answer:
They collide, couple together, and roll away in the direction thatthe 2m/s car was rolling in.
Explanation:
We should start off with stating that the conservation of momentum is used here.
Momentum = mass * speed
Since, mass of both freight cars is the same, the speed determines which has more momentum.
Thus, the momentum of the 2 m/s freight car is twice that of the 1 m/s freight car.
The final speed is calculated as below:
mass * (velocity of first freight car) + mass * (velocity of second freight car) = (mass of both freight cars) * final velocity
(m * V1) + (m * V2) = (2m * V)
Let's substitute the velocities 1m/s for the first car, and - 2m/s for the second. (since the second is opposite in direction)
We get:
solving this we get:
V = - 0.5 m/s
Thus we can see that both cars will roll away in the direction that the 2 m/s car was going in. (because of the negative sign in the answer)
Explanation:
To find the takeoff speed of the long jumper, we can utilize the physics principles of projectile motion. Given that the long jumper leaves the ground at a 30-degree angle and travels a distance of 8.50 m, we need to find the initial velocity (takeoff speed) of the jumper.
In projectile motion, we can break down the motion into horizontal and vertical components. The horizontal component remains constant, while the vertical component is affected by gravity.
To solve for the takeoff speed, we can focus on the vertical component of motion. The equation that relates the vertical displacement, initial velocity, launch angle, and acceleration due to gravity is as follows:
Δy = v₀y t + (1/2) g * t²,
where:
- Δy is the vertical displacement (8.50 m),
- v₀y is the vertical component of initial velocity (takeoff speed),
- t is the total time of flight, and
- g is the acceleration due to gravity (approximately 9.8 m/s²).
Since the vertical displacement at the peak of the jump is zero (the jumper is at the highest point), we can rewrite the equation as:
0 = v₀y * t + (1/2) g t².
However, we can derive a relation between the time of flight t and the initial velocity v₀y by using the launch angle θ. The time of flight is given by:
t = (2 v₀y sin(θ)) / g.
Substituting this expression for t in the above equation, we have:
0 = v₀y [(2 v₀y sin(θ)) / g] + (1/2) g [(2 v₀y sin(θ)) / g]².
Now, we can solve for v₀y:
0 = v₀y² (2 sin(θ) + sin²(θ)) / g.
Rearranging and isolating v₀y, we get:
v₀y = √[(g Δy) / (2 * sin(θ) + sin²(θ))].
With the given values:
Δy = 8.50 m,
θ = 30 degrees,
g ≈ 9.8 m/s²,
we can substitute these values into the formula:
v₀y = √[(9
Answer:0.015 m
Explanation:
Given
distance between two slits(d)=0.050 mm
Distance between slit and screen=2.5 m
Wavelength
and distance between First order and second order
=0.015 m