Answer:
V = 10.88 m/s
Explanation:
V_i =initial velocity = 0m/s
a= acceleration= gsinθ-
cosθ
putting values we get
a= 9.8sin25-0.2cos25= 2.4 m/s^2
v_f= final velocity and d= displacement along the inclined plane = 10.4 m
using the equation


v_f= 7.04 m/s
let the speed just before she lands be "V"
using conservation of energy
KE + PE at the edge of cliff = KE at bottom of cliff
(0.5) m V_f^2 + mgh = (0.5) m V^2
V^2 = V_f^2 + 2gh
V^2 = 7.04^2 + 2 x 9.8 x 3.5
V = 10.88 m/s
More force to accelerate. If you push a car compared to a beach ball, which will you have to push harder for it to move? That's pretty much what the question is asking, if that helps any:)
Answer:
Approximately
(downwards.)
Assumptions:
- the rocket started from rest;
- the gravitational acceleration is constantly
; - there's no air resistance on the rocket and the two fragments.
- Both fragments traveled without horizontal velocity.
Explanation:
The upward speed of the rocket increases by
. If the rocket started from rest, the vertical speed of the rocket should be equal to
.
The mass of the rocket (before it exploded) is 1500 kilograms. At 20 m/s, its momentum will be equal to
.
What's the initial upward velocity,
, of the lighter fragment?
The upward velocity of the lighter fragment is equal to
once it reached its maximum height of
.
.
.
Mass of the two fragments:
- Lighter fragments:
. - Heavier fragment:
.
Initial momentum of the lighter fragment:
.
If there's no air resistance, momentum shall conserve. The momentum of the lighter fragment, plus that of the heavier fragment, should be equal to that of the rocket before it exploded.
The initial momentum of the heavier fragment should thus be equal to the momentum of the two pieces, combined, minus the initial momentum of the lighter fragment.
.
Velocity of the heavier fragment:
.
<span>First, we need to determine the entire area of your front line by multiplying its length times its width.
18.0*20.0 = 360.0 square feet
We can use the rate of accumulation of snow, combined with this figure, to determine how much snow accumulates on your lawn per minute.
360.0 sq ft * 1050 flakes/min/sq ft = 378,000 flakes/min
We can then use the mass of a snowflake to calculate total snow accumulation per minute.
378,000 flakes/min * 2.00 mg/flake = 756,000 mg/min
Finally, we can use this number to determine accumulation per hour.
756,000 mg/min * 60 min/hr =
45,360,000 mg/hr</span>
Answer:
As carbon dioxide concentrations increase, so too does the rate of photosynthesis until a certain point where the graph levels off. At lower carbon dioxide concentrations carbon dioxide is the limiting factor because an increase in carbon dioxide causes an increase in photosynthesis.
Explanation:
Hope it helps u
FOLLOW MY ACCOUNT PLS PLS