Consider the point on the polar graph below. Represent the point's location in the polar form (r,θ) where 0≤r<50 and 0≤θ& lt;2π.
(r,θ)=

Represent the point's location in the polar form (r,θ) where 0≤r<50and 2π≤θ& lt;4π.
(r,θ)=

Represent the point's location in the polar form (r,θ) where 0≤r<50and −2π≤θ <0.
(r,θ)=

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Our star pitcher, foster enlight, can throw a pitch so fast that it gets to the catcher’s mitt before it leaves foster’s fingers! if the team wins a game then the probability that foster was pitching is 0.8 but only if foster had at least one day’s rest since his last pitching assignment. if foster does not have a day off and the team still wins, the probability that foster was pitching drops by half of what it was on the previous day. if the team wins three games in succession from the toronto tachyons and foster pitched in game #2, what is the probability that he pitched in one or more of the other games? (assume that foster did not pitch on the day before the first game of this three game series.)