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Select all the true statements about the relation. {(0,0),(1,3),(1,-4),(2,5),(3,4)} The relation is not a function. The range of the relation is {0,1,2,3}. The range of the relation is {-4,0,3,4,5}. The domain of the relation is {-4,0,3,4,5}. The domain of the relation is {0,1,2,3}.

33. Select all the true statements about the relation.\newline{(0,0),(1,3),(1,−4),(2,5),(3,4)} \{(0,0),(1,3),(1,-4),(2,5),(3,4)\} \newlineThe relation is not a function.\newlineThe range of the relation is {0,1,2,3} \{0,1,2,3\} .\newlineThe range of the relation is {−4,0,3,4,5} \{-4,0,3,4,5\} .\newlineThe domain of the relation is {−4,0,3,4,5} \{-4,0,3,4,5\} .\newlineThe domain of the relation is {0,1,2,3} \{0,1,2,3\} .

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Full solution

Q. 33. Select all the true statements about the relation.\newline{(0,0),(1,3),(1,−4),(2,5),(3,4)} \{(0,0),(1,3),(1,-4),(2,5),(3,4)\} \newlineThe relation is not a function.\newlineThe range of the relation is {0,1,2,3} \{0,1,2,3\} .\newlineThe range of the relation is {−4,0,3,4,5} \{-4,0,3,4,5\} .\newlineThe domain of the relation is {−4,0,3,4,5} \{-4,0,3,4,5\} .\newlineThe domain of the relation is {0,1,2,3} \{0,1,2,3\} .
  1. Identify Domain: Identify the relation's domain by listing the first elements of each ordered pair.
  2. Check Function: Check if the relation is a function by ensuring each input (first element of each pair) maps to exactly one output.
  3. Identify Range: Identify the relation's range by listing the second elements of each ordered pair.
  4. Compare with Statements: Compare the identified domain and range with the statements given.

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