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M H 1 |L Eeceej pulooati Dccn Iulus1 Un1L 1...

Question

M H 1 |L Eeceej pulooati Dccn Iulus1 Un1L 1

M H 1 |L Eeceej pulooati Dccn Iulus 1 Un 1 L 1



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Simplify. $$ -\frac{1}{2} m\left(-\frac{1}{2} m\right)-\frac{1}{2} m-\frac{1}{2} m $$

In this problem I can write the value of one Mm is equal to one. My application one m by 1000 and then so solving it further, I can write the expression as one mm. Bye 1000 and then multiplication one m, just canceling the same value so mm and mm. Get cancel out which on further simplification I can I. D. Express in at one by 1000 m, Which is equal to 10 to the power -3 m. As the final answer for this problem, I hope you understand how I solve this problem.

In this problem I can write the value of one m is equal to one m multiplication, 100 centimeter by one m multiplication, then mm by one centimeter. So solving it further, I can write the express an edge one m by one m multiplication, 100 cm by one cm multiplication, then mm canceling the symptom to determine distance. Get canceled loud, determined this time. Get canceled out. On further going. I can write the expression edge, 100 multiplication and 10, which in solving I get the answer red 1000 and then.

This. This problem illustrates a special product. Um, if we have a plus B times a square minus a B must be square. No, that's just gonna equal a Q plus B cubed. Okay, So this particular problem we were given to M plus one times for end square minus two, M plus one, which fits that pattern where a is to m and B is one. This is gonna give us eight m cubed. Okay, Thank you.

In this problem. We asked our ass to find the center of mass of this two dimensional system with the masses. 2 8 to 1 and four in the positions. Negative three negative. 100 And negative one, too. In order to find the center of mass, we first need to calculate the center mass in the ex direction, which we will do by calculating the moment in the UAE direction divided by the total mass. Once you've done that, we will calculate the, um, center of mass in the wind direction. Just calculate the moment in the ex direction of over the center of mess. Okay, So calculating Expert, um, the moment of wise calculating by multiplying the masses by the X coordinates. So we have eight times negative. Three plus one time, zero plus four times negative. One all over. The total mass, which is given by eight plus one is nine plus four gives us 13 doing some arithmetic. We can find out that eight times negative three is negative. 24 0 minus forgives us negative. 28 over 13. Now, to find the center of mass in the UAE direction, we're going to take the moment of X, which is the masses times there. Why Coordinates? So we're going to have eight times negative. One plus one time, zero plus four times two all over the total mass, which is still 13 here. Only two are particularly. Get negative 80 plus h, which gives us zero over 13 for our center of mass. Explore why BAR is given by the coordinate point. Negative 28 over 13 from a zero.


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