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Hesoulo W.

Hesoulo W.

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Two small metallic spheres, each of mass $0.20 \mathrm{~g}$, are suspended as pendulums by light strings from a common point as shown in Figure P15.15. The spheres are given the same electric charge, and it is found that they come to equilibrium when each string is at an angle of $5.0^{\circ}$ with the vertical. If each string is $30.0 \mathrm{~cm}$ long, what is the magnitude of the charge on each sphere?

Two small metallic spheres, each of mass $0.20 \mathrm{~g}$, are suspended as pendulums by light strings from a common point as shown in Figure P15.15. The spheres are given the same electric charge, and it is found that they come to equilibrium when each string is at an angle of $5.0^{\circ}$ with the vertical. If each string is $30.0 \mathrm{~cm}$ long, what is the magnitude of the charge on each sphere?

College Physics

A marble, rolling with speed $20 \mathrm{~cm} / \mathrm{s}$, rolls off the edge of a table that is $80 \mathrm{~cm}$ high. (a) How long does it take to drop to the floor? (b) How far, horizontally, from the table edge does the marble strike the floor?

A marble, rolling with speed $20 \mathrm{~cm} / \mathrm{s}$, rolls off the edge of a table that is $80 \mathrm{~cm}$ high. (a) How long does it take to drop to the floor? (b) How far, horizontally, from the table edge does the marble strike the floor?

Schaum’s Outline of College Physics

The launching mechanism of a toy gun consists of a spring of unknown spring constant, as shown in Figure P5.39a. If the spring is compressed a distance of 0.120 $\mathrm{m}$ and the the gun fired vertically as shown, the gurcan launch a 20.0 -g projectile from rest to a maximum height of 20.0 $\mathrm{m}$ above the starting point of the projectile. Neglecting all resistive forces, (a) describe the mechanical energy transformations that occur from the time the gun is fired until the projectile reaches its maximum height, (b) determine the spring constant, and (c) find the speed of the projectile as it moves through the equilibrium position of the spring $(\text { where } x=0),$ as shown in Figure P5. 39 $\mathrm{b}$ .

The launching mechanism of a toy gun consists of a spring of unknown spring constant, as shown in Figure P5.39a. If the spring is compressed a distance of 0.120 $\mathrm{m}$ and the the gun fired vertically as shown, the gurcan launch a 20.0 -g projectile from rest to a maximum height of 20.0 $\mathrm{m}$ above the starting point of the projectile. Neglecting all resistive forces, (a) describe the mechanical energy transformations that occur from the time the gun is fired until the projectile reaches its maximum height, (b) determine the spring constant, and (c) find the speed of the projectile as it moves through the equilibrium position of the spring $(\text { where } x=0),$ as shown in Figure P5. 39 $\mathrm{b}$ .

College Physics

A steel wire with mass 25.0 g and length 1.35 m is strung on a bass so that the distance from the nut to the bridge is 1.10 m. (a) Compute the linear density of the string. (b) What velocity wave on the string will produce the desired fundamental frequency of the $\mathrm{E}_{1}$ string, 41.2 $\mathrm{Hz} ?$ (c) Calculate the tension required to obtain the proper frequency. (d) Calculate the wavelength of the string's vibration. (e) What is the wave-length of the sound produced in air? (Assume the speed of sound in air is 343 $\mathrm{m} / \mathrm{s} . )$

A steel wire with mass 25.0 g and length 1.35 m is strung on a bass so that the distance from the nut to the bridge is 1.10 m. (a) Compute the linear density of the string. (b) What velocity wave on the string will produce the desired fundamental frequency of the $\mathrm{E}_{1}$ string, 41.2 $\mathrm{Hz} ?$ (c) Calculate the tension required to obtain the proper frequency. (d) Calculate the wavelength of the string's vibration. (e) What is the wave-length of the sound produced in air? (Assume the speed of sound in air is 343 $\mathrm{m} / \mathrm{s} . )$

College Physics

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INSTANT ANSWER

Question 2 A thin, double convex lens has a focal length, \( \mathrm{f} \). An object is placed farther away from the lens than the focal length, but closer than twice the focal length \( \left(f<d_{0}<2 f\right) \). The image that is formed will be real and oriented upside-down relative to the object. The image will be located between \( f \) and \( 2 f \) on the oppc \( v \) and will be the same size as the object.

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