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Show that ¬p →(q → r) and q → (p V r) are logically equivalent.





Use row reduction algorithm to solve the following system of equations.



x1 − 7x2 + 6x4 = 5



x3 − 2x4 = −3



−x1 + 7x2 − 4x3 + 2x4 = 7

(a) Use Euclidean algorithm to find the gcd of 105 and 231.


(b) Use mathematical induction to show that


1 · 1! + 2 · 2! + · · · + n · n! = (n + 1)! − 1


(c) Show that the relation ∼ defined on R as a ∼ b if b−a ∈ Q, is an equivalence relation.


Also, find the equivalence class of 1.


The probabilities that a surgeon operates on 3,4,5,6 or 7 patients in any one day are 0.15, 0.20, 1.25, 0.20, and 0.20, respectively.

In February 2021 1,664,479 persons took the Covid vaccine in Asia the distribution of Pfizer vaccine had a 496 and a 144. Find Z if X =366

Consider the polynomial f(x) = x

5 − 34x

3 + 29x

2 + 212x − 300.

(a) Find upperbounds and lowerbounds for the real roots of f(x).

(b) What are the possible integral roots of f(x)?

(c) Illustrate synthetic division by showing that one of the integers obtained in (b)

is/isn’t a root of f(x).

(d) Illustrate Newton’s method by showing that one of the integers obtained in (b)

is/isn’t a root of f(x)


Children's height are normal with =36 inches and =2 inches So a child 39.5 inches tall has a standardized height of?

Let S be the set of all polynomial with real coefficient ,if f, g€S, define f~g if f¹=g¹ where f¹ is the derivative of f, show that ~ is an equivalence relation. Describe the equivalence classes of S

Step by step solution on how to find the slope of the tangent line of the given function f below.



1. f(x)=2x+5


2. f(x)=x²+1


3. f(x)=x²-1

The weight (in kgs) of the children of age group of 8 years to 10 years is normally distributed with 

mean as 30 kgs and Sd as 5 kgs. Find the probabilities that the weight (i) lies in between 26 kgs and 

40 kgs (ii) is more than 45 kgs.


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