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Let A=[a_0, a_1, \cdots, a_{m-1}] be a list of m distinct integers. Let ...

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Let $A=[a_0, a_1, \cdots, a_{m-1}]$ A=[a_0, a_1, \cdots, a_{m-1}] be a list of m distinct integers.

Let $B=[b_0, b_1, \cdots, b_{n-1}]$ B=[b_0, b_1, \cdots, b_{n-1}] be a list of n distinct integers.

Find the correct sequence of statements for an algorithm that returns the cardinality of $A \cap B$ A \cap B.

c = c + 1

break

procedure intersection_cardinality(A, B)

for i = 0 to m-1 do

for j = 0 to n-1 do

end of if

c = 0

end of for j

end of for i

if a_i = b_j then

return c

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