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lianna [129]
3 years ago
12

What particular appropriate program/application is installed on the system where in the user can utilize and browse educational

websites?​
Physics
1 answer:
Bond [772]3 years ago
3 0

Answer:educational software

Explanation:

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The two conducting rails in the drawing are tilted upwards so they each make an angle of 30.0° with respect to the ground. The v
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Answer:

The current flows through the rod is 14.9 A.

Explanation:

Given that,

Magnetic field = 0.045 T

Mass of aluminum rod  = 0.19 kg

Length = 1.6 m

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We need to calculate the force

Using resolving force

F\cos\theta=mg\sin\theta

F=mg\tan\theta

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F=0.19\times9.8\times\tan30

F=1.075\ N

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Using formula of magnetic force

F=iLB

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i=\dfrac{1.075}{1.6\times0.045}

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3 years ago
Pls do question 1 part d). tysm
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Answer:

c

Explanation:

cuz its informing the length of 5 and weight on 20N

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The amount of straight pipe needed to bend a given radius. Also, the actual length of the conduit that will be bent.
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Development length: The actual length of the bent conduit. Gain: Since a conduit bends radially rather than at an angle, the total length will not match the length required for all bends. Gain is the amount of space that is saved by a 90^{0} curve.

<h3>Bent Conduit</h3>

Conduit benders from Klein Tools are built to function and last longer than even the highest professional standards. To ensure a favourable experience and significantly enhance the final result of your project, it is advised that you become familiar with bending concepts, procedures, and the bender's capabilities. The benders are labelled with various alignment symbols to enable the operator make the bends required to complete any job. This aids bending while executing a ground or air bend. Arrow, teardrop, star point, and angle markings are the symbols on the Klein Tools benders. On certain bender head sides, you can see these markings.

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A melon is projected into the air with 100 j of kinetic energy in the presence of air resistance. when it returns to its initial
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In the presence of air resistance, a watermelon is launched into the air with 100 j of kinetic energy.

Its kinetic energy is less than 100 J when it reaches its starting point. Its kinetic energy decreases as it encounters air resistance and returns to its starting point. In actuality, some of the energy has been lost because of air resistance. Since we use the ball's original height as a point of reference, there is no potential energy when the ball is in its initial state of motion, and K is its kinetic energy. This total energy is conserved if there is no air resistance, therefore when the ball returns to its starting position, its kinetic energy will remain at 100.

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