this question doesnt belong here
Answer:
Option D is correct,which states that "A noite estava agradável''
I can almost guarantee this question is already on brainly (try taking a picture and cropping just the question but not the passage)
Answer:
Explanation:
HELP PLEASE ASAP Read the excerpt from "On Becoming an Inventor" by Dean Kamen.
When I was twelve years old and Barton, my older brother, was around fifteen, we took over the family basement. At first, I made a darkroom for developing pictures, and Bart was using it as his lab where he was raising about one hundred white rats, removing their thymus glands, and trying to figure out the glands' dysfunction. He wanted pictures taken of his experiment, doing the surgery on rats, and since I already had a darkroom, I took the pictures, though somewhat reluctantly. I didn't like the blood.
What can you conclude about Barton from the excerpt?
He was interested in solving medical mysteries at a rather early age.
He did not understand why Dean would be squeamish about the blood.
He went on to become a very famous and successful doctor.
He had a severe dislike for rats and all other kinds of rodents.
I think that the question you are trying to ask is . . . A college student takes out a $7500 loan from a bank. What will the balance of the loan be after one year(assuming the student has not made any payments yet)
a. if bank charges 3.8% interest each year ?
b. if the bank charger 5.3% interest each year ?
Answer:
(a) $7785
(b) $7897.5
Step-by-step explanation:
Given:
Loan = $7500
We need to find the balance of the loan be after one year(assuming the student has not made any payments yet).
The formula for amount or loan is
A = P( 1 + r)^t .... (1)
where, P is principle, r is rate of interest and t is time in years.
(a) If bank charges 3.8% interest each year.
r = 3.8% = 0.038
Substitute P=7500, r=0.038 and t=1 in equation (1).
A = 7500 (1 + 0.038)^1
A = 7500 (1.038)
A = 7785
Therefore, the balance of the loan be after one year is $7785.
(b) If the bank charger 5.3% interest each year.
r = 5.3% = 0.053
Substitute P=7500, r=0.053 and t=1 in equation (1).
A = 7500 (1 + 0.053)^1
A = 7500 (1.053)
A = 7897.5
Therefore, the balance of the loan be after one year is $7897.5.