If rain come to possible. Then we take an umbrella write in symbolic form
(a) P →q (b) q ← P (c) P ^ q (d) P q
Answers
Answer:
The correct option is (a) P →q
Step-by-step explanation:
This conditional is a Proposition of a peculiar sort:
p ⇒ q.
This declares a truth-relationship between two Propositions, p and q, each of which is either True (T) or False (F), and the truth of the conditional Proposition is represented in a Truth Table .
In Language, however, a conditional is not a Proposition but an Utterance. An Utterance may express a logical Proposition, but most do not; they express not relationships between Propositions but relationships between unactualized Eventualities.
Such Eventualities are not current at the time of Utterance, and consequently they can have no truth-value; and in many cases, such as counterfactual conditionals, they can never have truth-value.
They are neither True nor False but actualized or unactualized. And even in those cases where the Eventualities are actualized or conclusively not actualized, these outcomes do not necessarily entail a judgment of Truth or Falsity of the Utterance; for non-Propositional Utterances are Promises or Predictions, which are likewise neither True nor False but actualized or unactualized.
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Answer:
Step-by-step explanation:
Answer:
Explanation in detail step by step:
15 centimetres is the height of the cone.
The correct response is 15 centimetres, which is option (b) among the given choices.
Explanation in detail step by step:
Consider the height of the cone to be H centimetres.
Given:
h, the height of the cylinder, equals 5 centimetres
The radius of a cone is equal to the diameter of a cylinder times r.
To ensure that the volume of each object is the same, a cone is transformed into the shape of a cylinder.
The volume of the cylinder is equal to the volume of the cone.
πr²h = ⅓ πr²H
h = ⅓ H
5 = ⅓ H
H = 5 × 3
H = 15 cm
15 centimetres is the height of the cone.
The height of the cone is consequently 15 centimetres.
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