The gaming club at school is raising money by selling boxes of candy and drinks. They want to earn at least $500 in order to buy new equipment. They plan to charge $3.00 for each box of candy and $2.00 for each drink. The students have set a sales goal of at least 80 total sales for the week.

Select the inequality that could describe this situation. Let c represent the number of boxes of candy and d represent the number of drinks

o B. c+d< 80

o C. 3c + 2d < 500

OD. 3c + 2d > 500

Two language majors, anna and megan, took exams in two languages. anna scored 85 on both exams. megan scored 74 on the first exam and 85 on the second exam. overall, student scores on the first exam had a mean of 82 and a standard deviation of 4, and the second exam scores had a mean of 71 and a standard deviation of 13. a) to qualify for language honors, a major must maintain at least an 85 average across all language courses taken. so far, which of anna and megan qualify? b) which student's overall performance was better?

Find the simplified product: 2sqrt 5x^3(-3sqrt10x^2) a: -30sqrt2x^5 b: -30x^2sqrt2x c: -12x^2sqrt5x d: -6sqrt50x^5

In cents, what is the least total amount that cannot be obtained by using a combination of fewer than eight coins from a collection of pennies, nickels, dimes and quarters?