What is the theoretical probability that Marco will choose a card with a heart on it?
What is the theoretical probability that Marco will choose a card without a heart on it?
Read the excerpt from "How I Learned English.”I played on till duskMissing flies and pop-ups and groundersAnd calling out in desperation things like"Yours” and "take it,” but doing all right,Tugging at my cap in just the right way,Crouching low, my feet set."Hum baby” sweetly on my lips.The reader can tell that this excerpt is part of the poem’s resolution, because the speaker
Read the excerpt from “How I Learned English.”So it was not impossible that I,Banished to the outfield and daydreamingOf water, or a hotel in the mountains,Would suddenly find myself in the pathOf a ball stung by Joe Barone.I watched it closing inClean and untouched, transfixedBy its easy arc before it hitMy forehead with a thud.This excerpt is part of the poem’s
Which excerpt from “How I Learned English” uses the first-person point of view to show that the main character feels out of place in his new environment?
Kevin has a spinner that has 10 equal sections and 2 sections of each color—red, blue, green, yellow, and purple. Kevin spins the spinner 180 times. Kevin determines about how many times the spinner will land on red or green, and his work is shown below.What mistake did Kevin make, if any?

Read the excerpt from “How I Learned English.”It was in an empty lotRinged by elms and fir and honeysuckle.Bill Corson was pitching in his buckskin jacket,Chuck Keller, fat even as a boy, was on first,His t-shirt riding up over his gut,Ron O’Neill, Jim, Dennis, were talking it upIn the field, a blue sky above themTipped with cirrus.And there I was,Just off the plane and plopped in the middleOf Williamsport, Pa. and a neighborhood game,Unnatural and without any moves,My notions of baseball and AmericaGrowing fuzzier each time I whiffed.Which detail from this excerpt helps readers determine that the poem is written from a first-person point of view?
The spinner is divided into 10 equal sections.Which event has theoretical probability of exactly ? Select three options.

There are slips of paper that are numbered from 1 to 15 in a hat. What is the theoretical probability that a slip of paper that is chosen will be an even number?




Read the excerpt from "How I Learned English.”So it was not impossible that I,Banished to the outfield and daydreamingOf water, or a hotel in the mountains,Would suddenly find myself in the pathOf a ball stung by Joe Barone.I watched it closing inClean and untouched, transfixedBy its easy arc before it hitMy forehead with a thud.How is this excerpt important to the poem as a whole?
Read the excerpt from “How I Learned English.”I fell back,Dazed, clutching my brow,Groaning, “Oh my shin, oh my shin,”And everybody peeled away from meAnd dropped from laughter, and there we were,All of us writhing on the ground for one reasonOr another.Readers can tell that this is the climax of the poem, because it
There are possible outcomes.
What are the possible outcomes of your first roll?
What is the theoretical probability of landing on a question mark space on your first roll.
Which theoretical probabilities are equal to 1/3? Check all that apply.
Your friend, Jamie, rolled a number cube and got the number 5. On his next turn, he says he won’t be able to roll another 5 because he is only expected to roll a 5 once every six rolls. Is your friend correct? Explain your answer.
Jamie is not correct. No matter how many times the cube is rolled, the probability of rolling a 5 will be 1/6.
It is Marcie’s first turn to roll. Which ratio shows the theoretical probability that she will not land on a star space?
If you want the highest probability of landing on a starred space on your first turn, you should use . If you want the highest probability of not landing on a question mark space on your first turn, you should use .
The theoretical probability of landing on a star space on your first roll . The theoretical probability of not landing on a question mark on your first roll . The theoretical probability of reaching the end space on your first roll .
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