Answer: 8
Step-by-step explanation:
5 frogs left on the log
add back the 3 that jumped off the log
5+3=8
Hi there! The answer is A. Add together 200 and 100. Then divide the sum by 6.
In this problem we want to know how many books there are on 1 shelf. Therefore we must first now the total amount of books and so we add up 200 and 100 (which makes a total of 300 books)
Finally we divide this total amount of books by the amount of shelfs (300 / 6), and then we've found the answer to our question. Hence, the answer is A.
Answer:
A
Step-by-step explanation:
First discount is the original price reduced by 35% prior to the annual clearance.
So, 35% of 1325 = 0.35 × 1325 = 463.75.
After the discount of $463.75, the price that remains = 1,325 - 463.75 = $861.25.
Then, additional disount of 10%.
10% of $1,325. = 0.10 × 1,325. = 132.50
The final price after discount of 10% = 861.25 - 132.50. = 728.75.
Round to the nearest cent, we get 728.75.
Therefore, you would pay $ 728.75 after applying the discounts.
<u>During the first hour</u> . . .
5% of the 1,000 bacteria die. At the end of the hour, 95% of them are left.
95% of 1,000 = 950
Then 100 are added : 950 + 100 = 1,050
<em>1,050</em> bacteria swimming around in the soup as the second hour begins.
<u>During the second hour</u> . . .
5% of the 1,050 bacteria die. At the end of the hour, 95% of them are left.
95% of 1,050 = 997.5
Then 100 are added : 997.5 + 100 = 1,097.5 . . . . . <em>1,098</em> rounded
===================================
<u>Playing with this some more</u>:
If the same process continues, and the result at the end of each hour
is rounded to the nearest whole number, then the number of bacteria
steadily increases, but only for 88 hours. At the end of the 88th hour,
there are 1991 of the little critters, and after that, the population stays
constant at 1991. That's because the 5% loss during each hour after
that is (5% of 1,991) = 99.55 , which rounds to 100, and those are
replaced by the 100 new ones.
Answer:
<h2>Sorry I couldn't find it.</h2>
Step-by-step explanation:
<h3>:((((((((((((((((((((((</h3>