A video game gives a special bonus when the player collects a coin if the player collects the coin at the moment when the last digit of the milliseconds in the game's timer equals 111. Players don't see this timer, so all 101010 digits are equally likely, and there is a 111 in 101010 chance that a player gets the bonus on any given coin collected. Let CCC be the number of coins a player has to collect to first get the bonus. Assume that the last digits are independent of each other. Find the probability that the player gets the bonus on the 4^{\text{th}}4 th 4, start superscript, start text, t, h, end text, end superscript coin the player collects. You may round your answer to the nearest hundredth. P(C=4)=P(C=4)=P, (, C, equals, 4, ), equals Show Calculator Stuck?Watch a video or use a hint.