Answer: La probabilidad que necesitamos es 0.16.
Step-by-step explanation:
Se nos proporciona que
La probabilidad de que el estudiante sea un senior = 0.22
La probabilidad de que el estudiante tenga una licencia de conducir = 0.30
La probabilidad de que el estudiante sea un senior o tenga una licencia de conducir = 0.36
Buscamos la probabilidad de que el estudiante sea un senior y tenga licencia de conducir.
Según la pregunta,
Por lo tanto, la probabilidad que necesitamos es 0.16.
Answer:
graph representing the function f of x equals 30 multiplied by 0.88 raised to the exponent of x
Step-by-step explanation:
The deodorant starts to evaporate, indicating a mass reduction, thus 12% represents the decay rate. In exponential decay, the function's graphical representation adheres to the formula:
Where 
signifies the starting quantity (
), 
is the decay rate (
) and 
denotes the time intervals, measured in days for this case. By inserting the given values into the formula:
Which aligns with the "graph representing the function f of x equals 30 multiplied by 0.88 raised to the exponent of x".
Response:
0.16 acres for each sheep
Explanatory steps:
With a total of 40 acres allocated to 250 sheep, you would calculate the area per sheep by dividing the total acres by the sheep count. This can be represented as:
40/250 =....
In the first month, she made a payment of $1451
In the second month, she paid one-third of that, which amounts to:
1451/3 = 483.66
For the third month, she pays one-third of 483.66 as indicated, meaning she takes one-third of the prior month's payment.
483.66/3 = 161.22
In the fourth month, her payment was
161.22/3 = 53.74
Altogether, her total payments amounted to:
$2149.62 - B.
Hope this information is helpful:)
Part A:
The probability that all three strangers have their birthdays on a Wednesday is calculated as
Part B:
The probability that the birthdays of the three individuals fall on distinct days throughout the week is calculated as
Part C:
The probability that none of the three have their birthdays on a Saturday is determined by
