and so on to create any number!
,
is equal to any constant
where 
is prime?
has Area of 
.
is the midpoint of 
,
is 
,
and 
?
.
is a quadnumber because it is positive, 3-digit, and the digits sum to 
equal sections with the numbers from 
to 
times, what is the probability that you will land on a prime number on any of the 
mph. Car B is a probabilistic car, and at the start of every hour, it gets the option for a 
chance of traveling at 
mph, an 
chance of traveling at 
mph. Once Car B decides on a speed, it acts like a normal car for the rest of the hour with a constant speed at which it picked at the start of the hour, and then the same options happen at the start of the next hour, and so on. Car A and Car B leave at the same time, and they both go in the same direction. What is the probability that Car B is right next to Car A (same speed, same position) for only 
hours in the next 6 hours?
,
,
,
.
and 
is 
,
?
?
,
,
have?
,
?
,
such that 
?
?
and 
such that the roots of 
sum to 
and multiply to 
?
,
given that 
and 
.
Y by
Me and my math teacher got different answers for this so I'm asking you all:
Clare has a spinner split into fourths and labeled A, B, C, and D so that there is a
chance of it landing on each section. She plays a game where if you spin it and it lands on A, you win. However, if you don't land on A the first time, you can try again. What are the odds of winning? (You don't spin again if you land on A the first time)
Clare has a spinner split into fourths and labeled A, B, C, and D so that there is a
chance of it landing on each section. She plays a game where if you spin it and it lands on A, you win. However, if you don't land on A the first time, you can try again. What are the odds of winning? (You don't spin again if you land on A the first time)
chance of getting an 
on the first try, and we have a 
since we have a 
chance of not spinning an ![\[\frac{1}{4}+\frac{3}{16} = \boxed{\frac{7}{16}}.\]](http://latex.artofproblemsolving.com/f/f/3/ff314482e3734e6165af25c2e83151c7cb4fb9a3.png)
