theorem2


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Proof:
x + 1 = 1 (Theorem 2a) In particular for x = 0, we have 0 + 1 = 1 (1) x.0 = 0 (Theorem 2b) In particular, for x =1 1.0 = 0 0.1 = 0 (3a) (2) From (1) and (2), we have For 0 B, 0 + 1 = 1 0.1 = 0 1 is the complement of 0. 0' = 1 ..
Proof:
The proof follows from theorem 2, P( f ) C = 1 - P( f ) = 1 - 1 = ..
Proof:
We have to prove the complement of x + y = x'y'. By definition of complement, it is sufficient to show (x + y) + x'y' = 1 (x + y)(x'y') = 0 (x + y) + x'y' = (y + x) + x'y' (Axiom 3a) = y + x + x'y' (Associative) = y + (x + x').(x + y') (Axiom 4b) = y + 1(x + y') (Axiom 5) = y + (x + y') (Axiom ..
Question 6
image Question: Prove mid-point theorem from converse of Basic Proportionality Theorem. [2 Mark] Answer: Given: D and E are the mid-points of AB and AC respectively of a triangle ABC. To prove: DE||BC Proof: .... (1) (Since D is the mid-point of AB, AD ..
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