document.write( "Question 1020389: 1.Suppose we are flipping a fair coin (i.e., probability of heads = .5 and probability of tails = .5). What is the probability that in a sample of 5 flips, fewer than 4 will be heads?\r
\n" );
document.write( "\n" );
document.write( "2.The U.S. mint, which produces billions of coins annually, has a mean daily defect rate of 4 coins. Let X be the number of defective coins produced on a given day.\r
\n" );
document.write( "\n" );
document.write( "What is the variance of this distribution?\r
\n" );
document.write( "
\n" );
document.write( "\n" );
document.write( "3. Consider the following discrete distribution. Note that x represents the value of a particular outcome and P(x) represents the probability of that outcome.\r
\n" );
document.write( "\n" );
document.write( "x P(x)
\n" );
document.write( "0 0.1
\n" );
document.write( "1 0.2
\n" );
document.write( "2 0.3
\n" );
document.write( "3 0.2
\n" );
document.write( "4 0.1
\n" );
document.write( "5 0.1
\n" );
document.write( " \r
\n" );
document.write( "\n" );
document.write( "What is the probability that an observed x is less than or equal to 3? \n" );
document.write( "
Algebra.Com's Answer #636309 by robertb(5830)![]() ![]() You can put this solution on YOUR website! 1. The statistical experiment follows the binomial distribution, with pmf \n" ); document.write( "\n" ); document.write( "3. The answer is p(0) + p(1) + p(2) + p(3), but it is easier to compute 1- p(4)-p(5) = 1-0.1 - 0.1 = 0.8. \n" ); document.write( " |