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a.𝑝⋁~𝑞


𝑞 over ∴𝑝



b. 𝑝→~𝑞


𝑞 over ∴~𝑝


a.If Caroline is late (l), we will not pursue our plan (~p). We did not pursue our plan. Therefore, Caroline was late.


b.If you are Mathematician (m), then you are logical (l). You are mathematician. Therefore, you are logical.


c.He will attend PLM (p) or UP (u). He did not attend UP. Therefore, he attended PLM.




If Caroline is late (l), we will not pursue our plan (~p). We did not pursue our plan. Therefore, Caroline was late.



Is function f defined by f = {(1, 2), (3, 4), (5, 6), (8, 6), (10, -1)}, a one to one function?



In a computer science department, a student club can be formed with either 10 members from first year or 8 members from second year or 6 from third year or 4 from final year. What is the minimum no. of students we have to choose randomly from department to ensure that a student club is formed?



Determine the functions f: R -> R are onto, f(x) = |x| + x



Let A = {1, 2, 3, 4} and B = {0, 3, 6, 8, 12, 15}. Consider a rule f (x) = x² - 1, x∈A, then show that f is a mapping from A to B.



The following sets have been defined using the | notation. Re-write them by listing some of the elements.


i. {p | p is a capital city, p is in Europe}


ii. {z | 3z = n2, z and n are natural numbers}



Use a direct proof to show that the sum of two odd integers(k and l) is even.


1.      Evaluate each of these expressions.

a)  1 1000 ∧ (0 1011 ∨ 1 1011)

b) (0 1111 ∧ 1 0101) ∨ 0 1000

c)  (0 1010 ⊕ 1 1011) ⊕ 0 1000

d) (1 1011 ∨ 0 1010) ∧ (1 0001 ∨ 1 1011) 


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