Answer:
10 people lesser.
Step-by-step explanation:
Initially, it 15 people get off but 9 people get picked up, hence losing 6 people. If 4 more people get off, it has then lost 10 people total.
The original number of passengers on the bus decreased by 10 after the second stop
Assume that the total passengers on the bus before 2:30 was x
Now, at 2:30:
15 passengers got off and 9 got on.
This means that:
number of passengers = x - 15 + 9
number of passengers = x -6
10 minutes later:
4 passengers got off the bus
This means that:
number of passengers = (x-6) - 4
number of passengers = x - 10
The original number of passengers on the bus decreased by 10 after the second stop.
A. independent (x) - expenses, dependent (y) - total cost
B. independent (x) - area, dependent (y) - price
C. independent (x) - time, dependent (y) - distance
D. independent (x) - size of carton, dependent (y) - number of items
1 meter is 100 centimeters, therefore Alana jumped higher by 32 centimeters.
132-100=32
All the numbers in this range can be written as
![10d_1+d_0](https://tex.z-dn.net/?f=10d_1%2Bd_0)
with
![d_1\in\{1,2,\ldots,9\}](https://tex.z-dn.net/?f=d_1%5Cin%5C%7B1%2C2%2C%5Cldots%2C9%5C%7D)
and
![d_2\in\{0,1,\ldots,9\}](https://tex.z-dn.net/?f=d_2%5Cin%5C%7B0%2C1%2C%5Cldots%2C9%5C%7D)
. Construct a table like so (see attached; apparently the environment for constructing tables isn't supported on this site...)
so that each entry in the table corresponds to the sum of the tens digit (row) and the ones digit (column). Now, you want to find the numbers whose digits add to perfect squares, which occurs when the sum of the digits is either of 1, 4, 9, or 16. You'll notice that this happens along some diagonals.
For each number that occupies an entire diagonal in the table, it's easy to see that that number
![n](https://tex.z-dn.net/?f=n)
shows up
![n](https://tex.z-dn.net/?f=n)
times in the table, so there is one instance of 1, four of 4, and nine of 9. Meanwhile, 16 shows up only twice due to the constraints of the table.
So there are 16 instances of two digit numbers between 10 and 92 whose digits add to perfect squares.
Answer:
D would be the answer
Step-by-step explanation: