Physics, 06.12.2019 01:31 cottoncandy465

Block 1 has mass m1= 460 g, block 2 has mass m2= 500 g, and the pulley, which is mounted on a horizontal axle with negligible friction, has radius r= 5.00 cm. when released fromrest, block 2 falls 0.750 m in 5.00 s without the cord slipping on the pulley.

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Answer from: jjdj5218

a. a=0.06m/s^2

b. T1 = 4.62N

c. T2 = 4.97N

d. $\alpha=1.20rad/s^2$

e. I = 0.0146 kg.m^2

Explanation:

This question is incomplete. The original question was:

Block 1 has a mass m1 = 460 g, block 2 has mass m2 = 500 g, and the pulley, which is mounted on a horizontal axle with negligible friction,

has radius R = 5.00 cm. When released from rest, block 2 falls 0.750 m in 5.00 s without the cord slipping on the pulley.

(Do not treat the pulley as a uniform disk. Give your answers to three significant figures. Use these rounded values in subsequent calculations.)

a. What is the magnitude of the acceleration of the blocks?

b. What is the tension in the rope on block 1?

c. What is the tension in the rope on block 2?

d. What is the magnitude of the pulley's angular acceleration?

e. What is the rotational inertia?

We will use kinematics to calculate the acceleration of the blocks:

Y=Vo*t-1/2*a*t^2

Where Y=-0.75m; Vo = 0m/s; t = 5.00s

Solving for a:

a=-0.06m/s^2 The magnitude of the acceleration is and the acceleration of each block is

a1=0.06m/s^2 ; a2=-0.06m/s^2

By making a sum of forces on the block 1:

T1-m1*g=m1*a1 Solving for T1 and using g=10m/s^2 :

T1 = 4.62N

By making a sum of forces on the block 2:

T2-m2*g=m2*a2 Solving for T2 and using g=10m/s^2 :

T2 = 4.97N

Angular acceleration is given by:

$\alpha=a/R=1.2rad/s^2$

By making a sum of torques on the pulley, we get the inertia:

$T1*R-T2*R=-I*\alpha$ Solving for I:

$I=\frac{-R*(T1-T2)}{\alpha}$

I=0.0146kg.m^2

Answer from: leahandmaryssa

a) $\rm a_1 = 0.06\;m/sec^2\;\;and \;\; a_2 = - 0.06\;m/sec^2$

b) $\rm T_1 = 4.62\;N$

c) $\rm T_2 = 4.97\;N$

d) $\rm \alpha = 1.2 \;rad/sec^2$

e) $\rm I = 0.0146\;Kg.m^2$

Given :

Mass, $\rm m_1 = 460\;g$

Mass, $\rm m_2 = 500\;g$

Radius, R = 5 cm

When released from rest, block 2 falls 0.750 m in 5 sec without the cord slipping on the pulley.

Solution :

We know that,

$\rm S = ut + \dfrac{1}{2}at^2$

Now put the values of u, S and t and solve for a we get,

$\rm -0.75 = 0 +\dfrac{1}{2}a(5^2)$

$\rm a = -0.06\;m/sec^2$

So, acceleration of each block is,

$\rm a_1 = 0.06\;m/sec^2\;\;and \;\; a_2 = - 0.06\;m/sec^2$

Now for block 1,

$\rm T_1-m_1g = m_1a_1$ ----- (1)

Now put the values of $\rm a_1,\;m_1\;and\;g$ in equation (1),

$\rm T_1 = 4.62\;N$

Now for block 2,

$\rm T_2-m_2g = m_2a_2$ ----- (2)

Now put the values of $\rm a_2,\;m_2\;and\;g$ in equation (2),

$\rm T_2 = 4.97\;N$

Now for angular acceleration,

$\rm \alpha = \dfrac{a}{R}$

$\rm \alpha = 1.2 \;rad/sec^2$

Now sum of torques on the pulley is,

$\rm T_1R-T_2R = -I\alpha$

$\rm I = \dfrac{R(T_2-T_1)}{\alpha }$

$\rm I = 0.0146\;Kg.m^2$

For more information, refer the link given below

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Answer from: Quest

1.the balanced chemical equation is as below

cu + 2 ag(no)₃ → cu(no₃)₂ +2 ag

2.the much silver produced is 50.9 g

step 1: find the moles of cu

moles = mass÷ molar mass

from periodic table the molar mass of cu = 63.5 g/mol

moles is therefore = 15.00 g÷ 63.5 g/mol = 0.236 moles

step 2: use the mole ratio to determine the moles of ag

from equation above cu: ag is 1: 2

therefore the moles of ag =0.236 moles x 2/1 =0.472 moles

step 3: find the mass of ag

mass = moles x molar mass

from periodic table the molar mass of ag =107.87 g/mol

mass = 0.472 moles x 107.87 g/mol = 50.9 g

3. the much silver collected worth is 1.797 oz

convert 50.9 g to oz

that is 1 gram = 0.0353 oz

50.9 grams =? oz

by cross multiplication

={(50.9 grams x 0.0353 oz) / 1 gram} =1.797 oz

Answer from: Quest

The big glowy thing is called the sun it is a star in our galaxy and is over 1 million degrees

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Block 1 has mass m1= 460 g, block 2 has mass m2= 500 g, and the pulley, which is mounted on a horizo...

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