Answer:
first option is correct as it satisfies both the points
Answer:
There is a 62% probability that the student will be awarded at least one of the two scholarships.
Step-by-step explanation:
We solve this problem building the Venn's diagram of these probabilities.
I am going to say that:
A is the probability that the student gets a scolarship from Agency A.
B is the probability that the student gets a scolarship from Agency B.
We have that:

In which a is the probability that the student will get an scolarship from agency A but not from agency B and
is the probability that the student will get an scolarship from both agencies.
By the same logic, we have that:

What is the probability that the student will be awarded at least one of the two scholarships?
This is

We have that:

If the student is awarded a scholarship from Agency A, the probability that the student will be awarded a scholarship from Agency B is 0.60.
This means that:


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Answer:

There is a 62% probability that the student will be awarded at least one of the two scholarships.
Using formula A=4πr2
A=π⅓(6V)⅔=π⅓·(6·288)⅔≈210.90123
So area is apprix 210.9
Intrest=principal*rate*time
500-350=150<---final interest
150=350*2.8*time
150=980*time
time=approx. 0.15years or 54.75 days
Answer:
The derivative of the position function gives the velocity function
2 t^3 + 5 t -2 derivative = 6 t^2 + 5