Let p: the whole number has one digit.let q: the whole number is less than 10.which represents ""the whole number has one digit if and only if the whole number is less than 10”?p ∨ qp ∧ qp → qp ↔ q
Let P: The Whole Number Has One Digit.let Q: The Whole Number Is Less Than 10.Which Represents ""The Whole Number Has One Digit If And Only If The Whole Number Is Less Than 10”?P ∨ Qp ∧ Qp → Qp ↔ Q
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Let P: The Whole Number Has One Digit.let Q: The Whole Number Is Less Than 10.Which Represents ""The Whole Number Has One Digit If And Only If The Whole Number Is Less Than 10”?P ∨ Qp ∧ Qp → Qp ↔ Q. If the digits are interchanged, the new number is 13 less than half the given number. So, the statement 'the whole number has one digit if and only if the whole number is less than 10' is represented by p q p q p q.
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The whole is less than 10. Look at the digits, not the number. This indicates that both statements are true or.
Which Absolute Value Function, When Graphed, Will Be Wider Than The Graph Of The Parent Function, F (X) = |X|?
This indicates that both statements are true or. The whole is less than 10. We're going to use equations to find the number that we're looking for.
Which Represents The Whole Number Has One Digit If And Only I F The Whole Number Is Less Than 10?
The statement the whole number has one digit if and only if the whole number is less than 10 is represented logically as p ↔ q. If the digits are interchanged, the new number is 13 less than half the given number. The whole has one digit.
Hence, Coroet Option Is ⑥.
Therefore, the correct answer is option d. So, the statement 'the whole number has one digit if and only if the whole number is less than 10' is represented by p q p q p q. F (x) = |x| + 3 f (x) = |x − 6| f (x) = |x| f (x) = 9|
Look At The Digits, Not The Number.
The question is asking for a logical expression that represents the statement the whole number has one digit if and only if the whole number is less than 10. the phrase if and only if in. The tins digit is bigger than the ones digits. The statement the whole number has one digit if and only if the whole number is less than $$10^ {\circ }$$10∘ 2 is a biconditional statement, denoted by $$p\leftrightarrow q$$p↔q
Our Tens Is What That.
The statement 'the whole number has one digit if and only if the whole number is less than 10' is expressed in logical notation as p ↔ q.
