The “Big Bang” is an example of what type of scientific statement? A. A law B.a hypothesis C. A theory D. An equation

Physics

2 answers:

Andrej [43]3 years ago

7 0

C. Theory. It’s called the Big Bang theory for a reason

Ugo [173]3 years ago

6 0

Answer:

theory

Explanation:

that's why it's called the Big Bang Theory

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In the photo, a locomotive has broken through the wall of a train station. During the collision, what can be said about the forc

Pavlova-9 [17]

Answer:

Whether the force exerted by the locomotive on the wall was larger

Than the force the locomotive could exert on the wall.

Explanation:

The Newton's third law of motion States that every force have it's equal and opposite reaction force, whose magnitude is the same as the applied force. Therefore the magnitude of these opposite forces will be equal.

So we have;

F12=-F21

F12 is the force in a direction

-F21 is the force in the opposite direction.

Therefore we see that the magnitude of the force the locomotive exerts on the wall is equal to the one the wall exerts on the locomotive. Both magnitudes are equal but in opposite directions.

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This is a method of restarting play in which the ball is put on the center circle and passed by a player.

Kick offs occur at the beginning of any halves or when a goal is scored during the match which is why it's the most appropriate choice.

Read more about Soccer here brainly.com/question/12597997

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2 years ago

The voltage in a battery is 9 volts. The resistance is 3 ohms.<br><br> What is the current?

earnstyle [38]

Current = V/R = 9/3 = 3A

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3 years ago

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HEEEEELP!!!!!! :((( help me with this exercise.

kirill [66]

Answer:

See the graph attached with the vectors.

Explanation:

The exercise is to draw the corresponding vectors:

$2\vec a\\\\3\vec c\\\\3\vec d\\\\3\vec f\\\\2\vec b$

Every one is the multiplication of a scalar by a vector.

The result of multiplying a scalar by a vector is a vector with the same direction of the original vector enlarged in a factor equal to the scalar magntitude.

Thus, in a graph the resulting vector is represented with a parallel arrow and pointing in the same direction as the original vector but with a length equal to the original length multiplied by the magnitude of the scalar.

For instance, the vector $2\vec a$ is represented with an arrow in the same direction of $\vec a$ and with twice its length.