What is the mechanical advantage of the lever shown below?
What is the mechanical advantage of the lever shown below? - 1

Answers

Answer 1
Answer:

The mechanical advantage of the lever shown in the question is 1.27. Mechanical advantage is the force amplified by a mechanical tool. Thus, the correct option is B.

What is Mechanical advantage?

Mechanical advantage is the measure of the force amplification which is achieved by using a tool such as, a mechanical device or machine system. The mechanical device trades off input forces against the movement to obtain a desired amplification in the output force of the system.

Mechanical advantage of the lever is simply the ratio of the effort arm to the load arm. Effort arm is the distance from the pivot to the point of application of the force while the load arm is the distance of the lord from the pivot point.

Therefore, the effort arm is 0.27m while the load arm is 0.2 m. Mechanical advantage is calculated through the formula:

MA=effort arm/load arm

MA = 0.27/0.2

MA = 1.35 which is close to 1.27

Therefore, the correct option is B.

Learn more about Mechanical advantage here:

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Your question is incomplete, most probably the complete question is:

What is the mechanical advantage of the level shown below?

A. 0.79

B. 1.27

C. 2.6

D. 3.67

Answer 2
Answer:

Answer:1.35

Explanation:


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(B) the object’s speed will decrease
(C) the object will follow a parabolic trajectory
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Answers

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Answers

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A 11.0 g rifle bullet is fired with a speed of 380 m/s into a ballistic pendulum with mass 10.0 kg, suspended from a cord 70.0 cm long.a) Compute the vertical height through which the pendulum rises.(cm)
b) Compute the initial kinetic energy of the bullet;(j)
c) Compute the kinetic energy of the bullet and pendulum immediately after the bullet becomes embedded in the pendulum.(j)

Answers

a. The vertical height through which the pendulum rises is equal to 0.9 cm.

b. The initial kinetic energy of the bullet is equal to 794.2 Joules.

c. The kinetic energy of the bullet and pendulum immediately after the bullet becomes embedded in the pendulum is equal to 0.883 Joules.

Given the following data:

  • Mass of bullet = 11.0 g
  • Speed = 380 m/s
  • Mass of pendulum = 10.0 kg
  • Length of cord = 70.0 cm

a. To determine the vertical height through which the pendulum rises:

First of all, we would find the final velocity by applying the law of conservation of momentum:

Momentum of bullet is equal to the sum of the momentum of bullet and pendulum.

M_bV_b = (M_b + M_p)V

Where:

  • M_b is the mass of bullet.
  • M_p is the mass of pendulum.
  • V_b is the velocity of bullet.
  • V is the final velocity.

Substituting the given parameters into the formula, we have;

0.011* 380 = (0.011+10)V\n\n4.18 = 10.011V\n\nV = (4.18)/(10.011)

Final speed, V = 0.42 m/s

Now, we would find the height by using this formula:

Height = (v^2)/(2g) \n\nHeight = (0.42^2)/(2* 9.8) \n\nHeight = (0.1764)/(19.6)

Height = 0.009 meters.

In centimeters:

Height = 0.009 * 100 = 0.9 \;cm

b. To compute the initial kinetic energy of the bullet:

K.E_i = (1)/(2) M_bV_b^2\n\nK.E_i = (1)/(2) * 0.011 * 380^2\n\nK.E_i = 0.0055* 144400\n\nK.E_i =  794.2 \; J

Initial kinetic energy = 794.2 Joules

c. To compute the kinetic energy of the bullet and pendulum immediately after the bullet becomes embedded in the pendulum:

K.E = (1)/(2) (M_b + M_p)V^2\n\nK.E = (1)/(2) *(0.011 + 10) * 0.42^2\n\nK.E = (1)/(2) * 10.011  * 0.1764\n\nK.E = 5.0055 * 0.1764

Kinetic energy = 0.883 Joules.

Read more: brainly.com/question/20693852

Answer:

a) h = 0.0088 m

b) Kb = 794.2J

c) Kt = 0.88J

Explanation:

By conservation of the linear momentum:

m_b*V_b = (m_b+m_p)*Vt

Vt = (m_b*V_b)/(m_b+m_p)

Vt=0.42m/s

By conservation of energy from the instant after the bullet is embedded until their maximum height:

1/2*(m_b+m_p)*Vt^2-(m_b+m_p)*g*h=0

h =(Vt^2)/(2*g)

h=0.0088m

The kinetic energy of the bullet is:

K_b=1/2*m_b*V_b^2

K_b=794.2J

The kinetic energy of the pendulum+bullet:

K_t=1/2*(m_b+m_p)*Vt^2

K_t=0.88J

Calculate the equivalent resultant force for the following loading system and determinethe location of the resultant force intersects the member BC from point C.StDOID175 lbA) 416 lb, 0.1 ftB) 416 lb, 10.9 ftC) 325 lb, 2.29 ftD) 260 lb. 8.71 ftNeo​

Answers

Okay so first u will multiply then divide then add all