Given what we know about driver and road safety precautions, we can confirm that the statement " tires should always be filled to the maximum pressure indicated on the side of the tire" is false.
<h3>Why should tires not be filled to the maximum air pressure?</h3>
- Tires should never be filled to the maximum air pressure.
- This would cause the tire to have no room for shifts.
- Under normal conditions in the case of a popped tire, the tire will gradually lose air, needing to be inflated.
- <u>This presents no danger to the driver if identified on time.</u>
- Under conditions of increased pressure, the tire can explode instead of losing air gradually.
- This causes the loss of control of the vehicle and danger to the driver and others.
Therefore, we can confirm that the statement " tires should always be filled to the maximum pressure indicated on the side of the tire" is false given that filling the tires to the max allowed pressure greatly increases the odds of the tire exploding and causing the driver to lose control of the car.
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R=ρ
Where, R is resistance
ρ is resistivity,
L is length and
A is cross sectional area
Given, L= 3.5m
A=5.26 x 10⁻⁶ m²
ρ=1.68×10⁻⁸ ohms m
∴ R= 
⇒ R=1.11×10⁻² ohms
Answer:
3.6 N
Explanation:
The magnitude of centripetal force in this case is equal to the magnitude of tension in the spring.
The formula is :
T= mv²/r ------where T is tension
m= mass of object =0.8 kg
v= velocity of object {tangential velocity} = 3.0 m/s
r= length of string = 2m
Applying the formula with real values;
T= mv²/r
T= {0.8 * 3²} / 2
T= { 7.2}/2 = 3.6 N
1. 0.5g*t^2 = 2010 m.
4.9t^2 = 2010.
t = 20.3 s. = Fall time.
D = Xo*t. = 193m/s * 20.3s = 3909 m.
2. V=sqrt(Xo^2+Yo^2)=sqrt(193^2+58^2) = 202 m/s.
3. Vo*t + 0.5g*t^2 = 2010 m.
58*t + 4.9*t^2 = 2010.
4.9t^2 + 58t - 2010 = 0.
Use Quadratic Formula.
t = 15.2 s. = Fall time.
D = 193m/s * 15.2s = 2934 m.
D) There will be less available for other living things.