A peculiar die has the following properties: on any roll the probability of rolling either a 2, a 1, or a 4 is 12, just as it is with an ordinary die. Moreover, the probability of rolling either a 4, a 6, or a 3 is again 12. However, the probability of rolling a 4 is 116, not 16 as one would expect of an ordinary fair die.

From what you know about this peculiar die, compute the following.

The probability of rolling anything but a 4

The probability of rolling neither a 2 nor a 1

Will give brainliest plz hurry lexie surveyed 4 teenagers to find out approximately how many hours, per week, they read for fun, and how many siblings they have. brooke said she reads about 10 h a week for fun, and that she has 5 siblings. celia said she has 1 brother and 1 sister and reads for fun about 3 h each week. henry said he has 2 brothers and reads for fun about 30 min each week. jude said he doesn't read for fun and has 3 brothers and 3 sisters. use this information to complete the data table. express your answers as whole numbers or decimals. name hours of fun number of siblings brooke celia __ henry jude

On #16 : explain how factoring a trinomial, ax^2+ bx+ c, when a does not equal 1 different from factoring a trinomial when a = 1.

Solve for x. −3/4(x+2)=6 enter your answer in the box