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netineya [11]
2 years ago
7

An Olympic high jumper leaps over a horizontal bar. The jumper's center of mass is raised 0.25 m during the jump. Calculate the

minimum speed with which the athlete must leave must leave the ground to perform this feat.
Physics
1 answer:
omeli [17]2 years ago
6 0

The minimum speed with which the athlete must leave the ground is 2.21 m/s

From the question given above, the following data were obtained:

  • Maximum Height (h) = 0.25 m
  • Final velocity (v) = 0 (at maximum height)
  • Acceleration due to gravity (g) = 9.8 m/s²
  • Initial velocity (u) =?

v² = u² – 2gh (going against gravity)

0² = u² – (2 × 9.8 × 0.25)

0 = u² – 4.9

Collect like terms

u² = 0 + 4.9

u² = 4.9

Take the square root of both side

u = √4.9

u = 2.21 m/s

Thus, the athlete must leave the ground with a minimum speed of 2.21 m/s.

Learn more about projectile motion:

brainly.com/question/15604286

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I think it's amplitude

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Answer:

A major problem in all survey research is that respondents are almost always self-selected. Not everyone who receives a survey is likely to answer it, no matter how many times they are reminded or what incentives are offered.

Explanation:

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Respondents may not feel encouraged to provide accurate, honest answers.

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3 years ago
A long wire carrying a 5.0 A current perpendicular to the xy-plane intersects the x-axis at x= - 2.0 cm . A second, parallel wir
mario62 [17]

Answer:

a . 0.35cm

b.  11.33cm

Explanation:

a. Given both currents are in the same direction, the null point lies in between them. Let x be distance of N from first wire, then distance from 2nd wire is 4-x

#For the magnetic fields to be zero,the fields of both wires should be equal and opposite.They are only opposite in between the wires:

\frac{\mu_oi_1}{2\pi x}=\frac{\mu_oi_2}{2\pi(4-x)}\\\\5/x=\frac{3.5}{4-x}\\\\x=2.35cm\\\\N=2.35-2=0.35cm

Hence, for currents in same direction, the point is 0.35cm

b. Given both currents flow in opposite directions, the null point lies on the other side.

#For the magnetic fields to be zero,the fields of both wires should be equal and opposite.They are only opposite in outside the wires:

Let x be distance of N from first wire, then distance from 2nd wire is 4+x:

\frac{\mu_oi_1}{2\pi(4+ x)}=\frac{\mu_oi_2}{2\pi x}\\\\5/(4+x)=\frac{3.5}{x}\\\\x=9.33cm\\\\N=9.33+2=11.33cm

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An MRI scanner is based on a solenoid magnet that produces a large magnetic field. The magnetic field doesn't stop at the soleno
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Answer:

The maximum change in  flux is \Delta \o = 0.1404 \ Wb

The average  induced emf     \epsilon =0.11232 V

Explanation:

   From the question we are told that

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              The distance from the scanner is d = 1.0m

              The  initial magnetic field is  B_i = 0T

               The final magnetic field is B_f = 6.0T

                 The diameter of the loop is  D = 19cm = \frac{19}{100} = 0.19 m

The area of the loop is mathematically represented as

        A  =  \pi [\frac{D}{2} ]^2

             = 3.142 \frac{0.19}{2}

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At maximum the change in magnetic field is mathematically represented as

            \Delta \o = (B_f - B_i)A

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The  average induced emf is mathematically represented as

           \epsilon =  \Delta \o v

              = 0.1404 * 0.80

             \epsilon =0.11232 V

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