Is the mean always a more accurate measure of center than the median

Answers

Answer 1
Answer: No, because in a set of data with outliers, the median would not be affected by the mean would be. 

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Suppose that w and t vary inversely and that t = 5/12 when w= 4. Write a function that models the inverse
variation and find t when w = 5.
A. T=5/12w; 5/12
B.t=5/3w;1/3
C.t=5/48w;5/192
D.t=5/12w;1/3

Answers

Answer:

Option B. t=5/3w ;1/3

Step-by-step explanation:

We are told that wvaries Inversely with t thus generally speaking w(1)/(t)  since they are inverted, otherwise if they were proportionally varied then wt. This means that there is a constant value ( a ) for which w is inversely proportional to t and can be mathematically expressed as:

w=(a)/(t)        Eqn. (1)

Now since we are given the values of w=4 and t=(5)/(12), we can plug them in Eqn. (1) and find our constant of proportionality a as follow:

w=(a)/(t)\n \na=wt\n\na=(4)((5)/(12) )\n\na=(5)/(3)

Now that we have our constant we can find the new t value for the second value of w=5 as follow:

w=(a)/(t) \n\nt=(a)/(w)\n \nt=((5)/(3) )/(5)\n\nt=(5)/(15)\n \nt=(1)/(3)\n

Therefore based on the options give, we can see that Option B. is correct since

t=(5)/(3w) and for w=5, then t=(1)/(3)

Please help due in a hour 20 points

Answers

Answer:

Y= -2x + 19

Step-by-step explanation:

Answer:

y = - 2x - 19

Step-by-step explanation:

y = -2x + c

→ Substitute in the x and y coordinates

-7 = 12 + c

c = -19

Find the distance between (-3,2) and (1,-3)

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