Kiyo is creating a table using mosaic tiles chosen and placed randomly. She is picking tiles without looking.How does P(yellow second | blue first) compare to P(yellow second | yellow first) if the tiles are selectedwithout replacement? If the tiles are selected and returned to the pile because Kiyo wants a different color?Without replacement, P(yellow second | blue first) =and P(yellow second | yellow first) =so P(yellow second | blue first) is greater than14P(yellow second | yellow first).(Simplify your answers.)and P(yellow second | yellow first) = |, so P(yellow second | blue first) isWith replacement, P(yellow second | blue first) =P(yellow second | yellow first).(Simplify your answers.)

From the image, we see that there are 15 tiles total. Among them, 6 are blue, 2 red, 3 yellow, 4…

Kiyo is creating a table using mosaic tiles chosen and placed randomly. She is picking tiles without looking. How does P(yellow second | blue first) compare to P(yellow second | yellow first) if the tiles are selected without replacement? If the tiles are selected and returned to the pile because Kiyo wants a different color? Y. Without replacement, P(yellow second | blue first) = 3 and P(yellow second | yellow first) = so P(yellow second | blue first) is greater than 14 P(yellow second | yellow first). (Simplify your answers.) With replacement, P(yellow second | blue first) = and P(yellow second | yellow first) = so P(yellow second | blue first) is P(yellow second | yellow first). (Simplify your answers.)

Kiyo is creating a table using mosaic tiles chosen and placed randomly. She is picking tiles without looking. How does P(yellow second | blue first) compare to P(yellow second | yellow first) if the tiles are selected without replacement? If the tiles are selected and returned to the pile because Kiyo wants a different color? Y. Without replacement, P(yellow second | blue first) = 3 and P(yellow second | yellow first) = so P(yellow second | blue first) is greater than 14 P(yellow second | yellow first). (Simplify your answers.) With replacement, P(yellow second | blue first) = and P(yellow second | yellow first) = so P(yellow second | blue first) is P(yellow second | yellow first). (Simplify your answers.)

College Algebra

10th Edition

ISBN:9781337282291

Author:Ron Larson

Publisher:Ron Larson

Chapter8: Sequences, Series,and Probability

Section8.6: Counting Principles

Problem 74E: Lottery Powerball is a lottery game that is operated by the Multi-State Lottery Association and is...

See similar textbooks