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A converging lens with a focal length of 11 centimeter forms a virtual image 7.50 millimeter tall, 17.2 centimeter to the right of the lens.
Part A. Compute what the position of the object.
s=____ cm
Part B. Compute what the size of the object.
|y|=____ cm
ccccthe Zambesi river in Africa rushes over Victoria Falls at a rate of 25 x 10^6 gallons per minute. The falls are 108 m high, 1 gallon equals 3.785 x 10^-3 m^3 (or 0.1337 cubic foot), and the water has a density of 1.00 x 10^3 kg/m3 (each cubic foo..
A high fountain of water is located at the center of a circular pool, How high is the fountain
An abandoned ship is in the ocean at a depth of 161 meter. The ship has a flat circular port of diameter of 12 centimeter. Obtain the magnitude of the total force on the port
You are on a bridge which is a height 21 above the water. You first drop a ball and then 1.0 seconds later throw a second ball down so that both balls hit the water at the same time. What is the speed of the first ball just before it hits the water
What is Neptune's semimajor axis of the transfer orbit if the semimajor axis is 4497.1*10^6 and the mass of Neptune over the Earth is 17 and the eccentricity of 0.01?
a solenoid is wound with a single layer of insulated copper wire of diameter 2.700 mm and has a diameter of 4.000 cm
A 1.50g penny with density 7170kg/m3 is released just below the surface of a pool of water. What's its initial downward acceleration
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Two capacitors, C 1 = 20.0 µF and C 2 = 38.0 µF, are connected in series, and a 18.0 V battery is connected across them.- total energy stored ? Find the energy stored in each individual capacitor- energy stored in C1 ?
At a certain distance from the center of the Earth, a 5.0-{\rm kg} object has a weight of 3.5N. By what factor does its initial acceleration change
A 5.00 kg block rests on a horizontal plane. A force of 10.0 N applied horizontally causes the block to move horizontally at a constant velocity. What is the coefficient of kinetic friction between the block and the plane?
What is the probability density equation as a function of angle for a simple pendulum using the small angle approximation
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