Answer:
Explanation:
Let l be th length of pendulum
loss of height
= mg ( l - l cos50)
= mg l ( 1-cos50)
1/2 mv² = mgl ( 1-cos50)
v = √[2gl( 1- cos50)]
= √( 2 x 9.8 x .7 x ( 1-cos50)
= 2.2 m / s
speed at the bottom = 2.2 m /s
b )
centripetal acceleration
= v² / r
= 2.2 x 2.2 / .7
= 6.9 m /s²
C )
If T be the tension
T - mg = mv² / r
T = mg + mv² / r
= .13 X 9.8 + .13 X 6.9
= 2.17 N
The statement " Brand-W motor does 7,640 N of your toughest work." can be truthfully use.
Advertisement Rules:
- An advertiser can not compare its products using the other companies name.
- An advertiser can not make the false statement in its advertisement.
Here, the brand-W has the power rating of 7,640 W that is less than brand-Y. Advertiser cannot compare his brand using the name of Brand X, Y, or Z.
Therefore, the statement " Brand-W motor does 7,640 N of your toughest work." can be truthfully use.
To know more about Advertisement Rules:
brainly.com/question/13679377
Answer:
50N
Explanation:
this is because 5×10all over 100 ,0 will cancile 0 remaining 10 ,1 into 10 ,10times ,so 5×10 =50N
The efficiency of the heat engine is 66.67%.
<h3>
Efficiency of the heat engine</h3>
The efficiency of the heat energy is determined by taking the ratio of the output energy to input energy as shown below;

<h3 /><h3>Evaluation of the claim</h3>
The efficiency of the heat engine is greater than 50% but less than 75% and can be considered to be moderately efficient.
This implies that the heat engine can convert up-to two-third of the input energy into useful energy.
Learn more about efficiency here: brainly.com/question/15418098
Answer:
The acceleration of the toboggan going up and down the hill is 8.85 m/s² and 3.74 m/s².
Explanation:
Given that,
Speed = 11.7 m/s
Coefficients of static friction = 0.48
Coefficients of kinetic friction = 0.34
Angle = 40.0°
(a). When the toboggan moves up hill, then
We need to calculate the acceleration
Using formula of acceleration

Put the value into the formula


(b). When the toboggan moves up hill, then
We need to calculate the acceleration
Using formula of acceleration

Put the value into the formula


Hence, The acceleration of the toboggan going up and down the hill is 8.85 m/s² and 3.74 m/s².