Position formula log easily

Aug 6th, 2022
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How to position formula log

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There are many rules of logarithms, and out of those, there are three which are frequently used Heres the first one. It tells us about the log of xy to the base b. You see that theres a product inside. So the first rule states that this equals log of x to the base b plus log of y to the base b. Yes, this is the first rule and its called the logarithmic addition identity. When two logs with the same base are added we write the argument as the product of the two arguments. The most important thing we should notice here is the base. The base has to be the same. Only then will this rule hold true. The next rule talks about log of x over y to the base b. You can probably guess what this will be equal to. Yes, it will be equal to log of x to the base b minus log of y to the base b. Thats the second rule and again the bases are the same. This is referred to as the logarithmic subtraction identity. The third rule is quite interesting! It tells us about the log of

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Derive an equation for position - velocity relation (2as = v^2 - u^2) by graphical method.
The Formula for the Position is Represented as: Where x1 is the first position of the body, x2 is the second position after undergoing displacement, And x is the rate of change in the displacement.
The exact position of an object is the separation between the object and the reference point. When an object moves, we often refer to the amount it moves as the distance. Distance does not need a reference point and does not need a direction.
Displacement x is the change in position of an object: x=xfx0, where x is displacement, xf is the final position, and x0 is the initial position.
Where, V = final velocity, u = initial velocity, s = distance travelled by the body under motion, a = acceleration of body under motion, and t = time taken by the body under motion. S = ut + 1/2 at2 represents the equation for position-time relation.
Position (x) can be defined as the location of an object at any given time, and Displacement is the change in position of an object. Both of these are vector quantities and have to be measured from the frame of reference.
d = d 0 + v t . d = d 0 + v t . Thus a graph of position versus time gives a general relationship among displacement, velocity, and time, as well as giving detailed numerical information about a specific situation.

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