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Ivahew [28]
3 years ago
6

Find the constant of variation k for the direct variation

Mathematics
1 answer:
MAVERICK [17]3 years ago
8 0
F(x) = a.x . We ha to calculate a.

Back to the table, let's rewrite the coordinates

A(0,0)
B(2,-1)
C(4,-2)
D(7,-3.5)
We know that constant is called slope or coefficient is equal to:
a=y/x
Apart from A, in each of the coordinates y/x =-1/2 & this is the slope of the equation f(x) = (-1/2)x
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You want to deposit $4,000 in a bank where you earn an interest rate of 6 percent per year. What will its future value be after
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Need help with question 31
Dmitrij [34]

If AC = CD, then each is half of AD, so each has length 12/2 = 6.

If AB = BC, then each is half of AC, so each has length 6/2 = 3.

The lengths are:

... AB = 3

... AC = 6

... AD = 12

... BC = 3

... BD = 9

... CD = 6

Since we have just listed the lengths of "all segments in the diagram," we presume that is the list from which our random segment is chosen. Of these 6 segments listed, 4 are longer than 3. The probability of interest is ...

... 4/6 = 2/3

_____

If you consider the segments in the diagram to be only AB, BC, and CD, then your probability is 1/3, since only CD is longer than 3.

3 0
3 years ago
General idea of how to do this
Anastaziya [24]
The general approach to this is to write the (x, y) coordinates of the trajectory's peak in terms of the sine and cosine of the launch angle α. Then use a trig identity (sin(2α)² + cos(2α)² = 1) to eliminate the dependence on α.

You should get
   t = v₀sin(α)/g
   x = v₀²sin(2α)/(2g)
   y = v₀²(1-cos(2α))/(4g)

Solve each of the latter two equations for the trig function, then substitute those expressions into the trig identity above. Divide by the coefficient of x² and rearrange to get the expression shown.
3 0
3 years ago
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