At a price of $12 .59 per box of grapefruit, the supply is 595 , 000 boxes and the demand is 650 , 000 boxes. At a price of $13 .19 per box, the supply is 695 , 000 boxes and the demand is 590 , 000 boxes. Assume that the relations -ship between price and supply is linear and that the relationship between price and demand is linear. (A) Find a price–supply equation of the form p = m x + b . (B) Find a price–demand equation of the form p = m x + b . (C) Find the equilibrium point.
At a price of $12 .59 per box of grapefruit, the supply is 595 , 000 boxes and the demand is 650 , 000 boxes. At a price of $13 .19 per box, the supply is 695 , 000 boxes and the demand is 590 , 000 boxes. Assume that the relations -ship between price and supply is linear and that the relationship between price and demand is linear. (A) Find a price–supply equation of the form p = m x + b . (B) Find a price–demand equation of the form p = m x + b . (C) Find the equilibrium point.
At a price of
$12
.59
per box of grapefruit, the supply is
595
,
000
boxes and the demand is
650
,
000
boxes. At a price of
$13
.19
per box, the supply is
695
,
000
boxes and the demand is
590
,
000
boxes. Assume that the relations -ship between price and supply is linear and that the relationship between price and demand is linear.
(A) Find a price–supply equation of the form
p
=
m
x
+
b
.
(B) Find a price–demand equation of the form
p
=
m
x
+
b
.
QUESTION 18 - 1 POINT
Jessie is playing a dice game and bets $9 on her first roll. If a 10, 7, or 4 is rolled, she wins $9. This happens with a probability of . If an 8 or 2 is rolled, she loses her $9. This has a probability of J. If any other number is rolled, she does not win or lose, and the game continues. Find the expected value for Jessie on her first roll.
Round to the nearest cent if necessary. Do not round until the final calculation.
Provide your answer below:
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