In Mary's video game, she receives a treasure box for completing a mission. Each treasure box gives Mary a special item. Every t
reasure box has a 52% chance
of having a coin, a 22% chance of having a potion, and a 26% chance of having a gem.
Mary wants to simulate what could happen for the next ten treasure boxes.
Let 1 to 52 represent a treasure box having a coin, 53 to 74 a potion, and 75 to 100 a gem.
A random whole number from 1 to 100 is generated for each simulated treasure box.
Here is Mary's simulation.
(Go to the Photo at the top)
In the simulation, which item (coin, potion, or gem) was in each treasure box?
(a) Treasure box 4:
(b) Treasure box 5:
(c) Treasure box 6:
of having a coin, a 22% chance of having a potion, and a 26% chance of having a gem.
Mary wants to simulate what could happen for the next ten treasure boxes.
Let 1 to 52 represent a treasure box having a coin, 53 to 74 a potion, and 75 to 100 a gem.
A random whole number from 1 to 100 is generated for each simulated treasure box.
Here is Mary's simulation.
(Go to the Photo at the top)
In the simulation, which item (coin, potion, or gem) was in each treasure box?
(a) Treasure box 4:
(b) Treasure box 5:
(c) Treasure box 6:
2 answers:
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Answer:
(a) 8.15
(b) 12.92
Step-by-step explanation:
Given: P = $3000, r = 0.085
Where
A is the Amount
P is the Principal
r is the rate
t is the time
(a) For the amount to double, A = 2 × P
A = 2 × $3000
A = $6000
Take of both sides
But
∴
t = 8.15
(b) For the amount to double, A = 3 × P
A = 3 × $3000
A = $9000
Take of both sides
But
∴
t = 12.92