Which inequality is true for all real numbers? Check all that apply. O a-b O ac bc
Ifa > b, then a + c> b+c
Ifc>d, then a-c Ifa

(a) (8%) compute the probability of an even integer among the 100 integers 1! , 2! , 3! , until 100! (here n! is n factorial or n*(n-1)*(n-2) *… 1) (b) (16%) compute the probability of an even integer among the 100 integers: 1, 1+2, 1+2+3, 1+2+3+4, …., 1+2+3+… + 99, and 1+2+3+… + 100

Which of the following best describes the figure?

What is always true about a positive integer raised to a negative odd power?