Marni and mikela are playing a color-guessing game. each player chooses two colors from a list of red (r), blue (b), green (g), purple (p), and yellow (y). a player then has three chances to correctly guess both the colors that the other player chose. the simulation of marni’s guesses about mikela’s colors are shown in the table. if mickela’s colors are red and green, what is the experimental probability that marni’s guesses are correct? write the answer as a fraction in simplest form.

trials
1 prb 2 ybg 3 gpr 4 ryp 5 ryg 6 gyb 7 rgp 8 gpr 9 rpg 10 bgp

Long division the problem is 40 ➗ 348 = ?

Segment ab is shown on the graph. which shows how to find the x-coordinate of the point that will divide ab into a 2: 3 ratio using the formula

High school seniors with strong academic records apply to the nation’s most selective colleges in greater numbers each year. because the number of slots remains relatively stable, some colleges reject more early applicants. suppose that for a recent admissions class, an ivy league college received 2851 applications for early admission. of this group, it admitted 1033 students early, rejected 854 outright, and deferred 964 to the regular admission pool for further consideration. in the past, this school has admitted 18% of the deferred early admission applicants during the regular admission process. counting the students admitted early and the students admitted during the regular admission process, the total class size was 2375. let e, r, and d represent the events that a student who applies for early admission is admitted early, rejected outright, or deferred to the regular admissions pool. suppose a student applies for early admission. what is the probability that the student will be admitted for early admission or be deferred and later admitted during the regular admission process?