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lisov135 [29]
1 year ago
11

A 24 kg child sits on a 2.0-m-long rope swing. You are going to give the child a small, brief push at regular intervals.

Physics
1 answer:
Bess [88]1 year ago
3 0

time should you wait between pushes is 2.83 sec.

the question is incomplete, full statement is-

A 24 kg child sits on a 2.0-m-long rope swing. You are going to give the child a small, brief push at regular intervals. If you want to increase the amplitude of her motion as quickly as possible, how much time should you wait between pushes?

<h3>What is Amplitude?</h3>

In physics, amplitude refers to the greatest displacement or distance that a point on a vibrating body or wave may move relative to its equilibrium location. It is equivalent to the vibration path's half-length.

regular interval - at similarly spaced intervals: having the same interval of time between occurrences From 4 a.m. to midnight, the buses operate at regular intervals. The boards are positioned at regular intervals, with an equal amount of space between each.

The length of swing, l = 2.1 m

The time between the pushes is nothing but the Time period

and is given by the formula,

T = 2\pi  ( \frac{l}{g}  )^{\frac{1}{2} }

= 2 * 3.14 ( 2.0/ 9.8 ) ^ (1/2)

= 2.83 sec

to learn more about Amplitude go to - brainly.com/question/3613222

#SPJ4

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Answer:

24.30 m

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A galvanic cell based on these half-reactions is set up under standard conditions where each solutions is 1.00 L and each electr
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Complete Question

    Fe^{2+}  + 2e^-----> Fe \ \ \ \ \  \ \ \ \ \ \ \ \ \ \ \ \   E^0_{red}  = - 0.441 V

   

    Cd^{2+} + 2e^-  -----> Cd  \ \ \ \ \ \ \ \ \ \ \ \ \ \  E^0_{red} = -0.403V

A galvanic cell based on these half-reactions is set up under standard conditions where each solutions is 1.00 L and each electrode weighs exactly 100.0 g. How much will the Cd electrode weigh when the non-standard potential of the cell is 0.03305 V?

Answer:

The mass is M= 117.37g

Explanation:

The overall reaction  is as follows

             Cd^{2+} + Fe  Fe^{2+} + Cd

The reaction is this way because the potential  of Cd^{2+} \ reducing \  to \ Cd is higher than the potential  of Fe^{2+} \ reducing \  to \ Fe so the the Fe would be oxidized and Cd^{2+} would be reduced

  At equilibrium the rate constant of the reaction is

                Q = \frac{concentration \ of \ product  }{concentration \ of  reactant }

                      = \frac{[Fe^{2+}[Cd]]}{[Cd^{2+}][Fe]}

The Voltage of the cell E_{cell} = E_{Cd^{2+}/Cd } + E_{Fe^{2+} /Fe}

     Substituting the given values into the equation

                         E_{cell} = -0.403 -(-0.441)

                                 = 0.038V

The voltage of the cell at any point can be calculated using the equation

               E = E_{cell} - \frac{0.059}{n_e}  Q

Where n_e \ is \ the \ number\  of\  electron

Substituting for Q

           E = E_{cell} - \frac{0.059}{n_e} \frac{[Fe^{2+}[Cd]]}{[Cd^{2+}][Fe]}

 When E = 0.03305 V

            E = E_{cell} - \frac{0.59}{n_e} \frac{Fe^{2+}}{Cd^{2+}}

Since we are considering the Cd electrode the equation becomes

            E= E_{cell} - \frac{0.059}{n_e}  [\frac{1}{Cd^{2+}} ]

Substituting values and making [Cd^{2+}]  the subject

          [Cd^{2+}] =\frac{1}{e^{[\frac{0.03305- 0.038}{\frac{0.059 }{2} }] }}

                      = 0.8455M

Given from the question that the volume is 1 Liter

   The number of mole = concentration * volume

                                       = 0.8455 * 1

                                        = 0.8455 moles

At the standard state the concentration of Cd^{2+} is  =1 mole /L

  Hence the amount deposited on the Cd electrode would be

              =  Original amount - The calculated amount

              =   1 - 0.8455

              = 0.1545 moles

The mass deposited is mathematically represented as

             mass = mole * molar \ mass

The Molar mass of Cd = 112.41 g/mol

          Mass  = 0.1545 *112.41

                    = 17.37g

Hence the total mass of the electrode is = standard mass + calculated mass

            M= 100+ 17.37

            M= 117.37g

                               

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sweet [91]

Answer:

0.701 mm.

Explanation:

From Hook's law,

Young modulus = Stress/Strain.

Stress = Force/area = F/A

Strain = ΔL/L.

Therefore,

γ = (F/A)/(ΔL/L)

γ = FL/ΔLA ...................... Equation 1

Where γ = Young's  modulus, F = Force, L = Length of the pencil, ΔL = change in length of the pencil, A = cross sectional area.

Make ΔL the subject of the equation,

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But,

A = πd²/4......................... Equation 3

Where d = diameter

Substitute equation 3 into equation 2

ΔL = 4FL/γπd²................ Equation 4

Given: F = 4.9 N, L = 55 mm = 0.055 m, d = 0.7 mm = 0.0007 m, γ = 1×10⁹ N/m², π = 3.14.

Substitute into equation 4

ΔL = (4×4.9×0.055)/(1×10⁹×3.14×0.0007²)

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ΔL = 7.01×10⁻⁴ m.

ΔL  = 0.701 mm.

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