If you divide 16 by 2 you get 8, so, 8 teams payed $50, while the other half payed $60.
Hope this helps. ^_^
(If you're gonna add them up it's 8x60=480 + 8x50=400=880) :P
The relationship between x and y is represent as:
Since, the relationship is linear.
The standard form of equation of line is:

Consider any two set x and y values from the given relationship.
Let (-2, 10) and (-1,7.5)


The equation of the linear relationship between x and y is:
y = -2.5(x + 2) + 10
Now, to check that the point (9, -17.5) lies on the represented relationship between x and y
Substitute x = 9 and y = -17.5 in the equation y = -2.5(x + 2) + 10
y = -2.5(x + 2) + 10
-17.5 = -2.5(9 + 2) + 10
-17.5 = -2.5(11) + 10
-17.5 = -27.5 + 10
-17.5 = -17.5
Thus, LHS = RHS
Hence the point (9, -17.5) lie on the given linear relationship between x and y.
Answer: The point (9, -17.5) lie on the given linear relationship between x and y.
Answer:
It's an Irregular Quadrilateral
Step-by-step explanation:
It has 4 sides and the length of the sides of the Quadrilateral is not equal. This makes it irregular.
Answer:
real risk-free rate = 2.7 %
Step-by-step explanation:
Given data
Treasury bonds yield r = 5%
time = 5 year
(IP) = 1.9%
MRP = 0.4%
to find out
real risk-free rate r*
solution
we will find real risk-free rate r* by the given formula that is
Treasury bonds yield = real risk-free rate + IP + MRP + default risk premium + liquidity premium
so here default risk premium and liquidity premium both are zero
put all the other value we get real risk-free rate
real risk-free rate = 5% - 1.9 % - 0.4%
real risk-free rate = 2.7 %