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Maths-

General

Easy

Question

The conditional $left parenthesis p logical and q right parenthesis not stretchy rightwards double arrow p$ is

A tautology
A fallacy i.e., contradiction
Neither tautology nor fallacy
None of these

The correct answer is: A tautology

\ $left parenthesis p logical and q right parenthesis rightwards double arrow p$ is a tautology.

Related Questions to study

If p and q are simple propositions, then $p left right double arrow tilde q$ is true when

If p and q are simple propositions, then $p left right double arrow tilde q$ is true when

Using Simpson’s $fraction numerator 1 over denominator 3 end fraction$ rule, the value of $not stretchy integral subscript 1 end subscript superscript 3 end superscript f left parenthesis x right parenthesis d x$ for the following data, is

Using Simpson’s $fraction numerator 1 over denominator 3 end fraction$ rule, the value of $not stretchy integral subscript 1 end subscript superscript 3 end superscript f left parenthesis x right parenthesis d x$ for the following data, is

A curve passes through the points given by the following table :

By Simpson’s rule, the area bounded by the curve, the x-axis and the lines x=1, x=4, is

A curve passes through the points given by the following table :

By Simpson’s rule, the area bounded by the curve, the x-axis and the lines x=1, x=4, is

parallel

With the help of trapezoidal rule for numerical integration and the following table

the value of $not stretchy integral subscript 0 end subscript superscript 1 end superscript f left parenthesis x right parenthesis d x$ is

With the help of trapezoidal rule for numerical integration and the following table

the value of $not stretchy integral subscript 0 end subscript superscript 1 end superscript f left parenthesis x right parenthesis d x$ is

A river is 80 metre wide. Its depth d metre and corresponding distance x metre from one bank is given below in table

Then approximate area of cross-section of river by Trapezoidal rule, is

A river is 80 metre wide. Its depth d metre and corresponding distance x metre from one bank is given below in table

Then approximate area of cross-section of river by Trapezoidal rule, is

A curve passes through

Then area bounded by x=1 and x=4 by Trapezoidal rule, is

A curve passes through

Then area bounded by x=1 and x=4 by Trapezoidal rule, is

parallel

A curve passes through the points given by the following table :

By Trapezoidal rule, the area bounded by the curve, the x-axis and the lines x=1, x=5, is

A curve passes through the points given by the following table :

By Trapezoidal rule, the area bounded by the curve, the x-axis and the lines x=1, x=5, is

From the following table, using Trapezoidal rule, the area bounded by the curve, the x-axis and the lines x=7.47, x=7.52, is

From the following table, using Trapezoidal rule, the area bounded by the curve, the x-axis and the lines x=7.47, x=7.52, is

In the group (G={0,1,2,3,4},+5) the inverse of $open parentheses 2 plus 5 to the power of 2 minus 1 end exponent close parentheses$ is

In the group (G={0,1,2,3,4},+5) the inverse of $open parentheses 2 plus 5 to the power of 2 minus 1 end exponent close parentheses$ is

parallel

If (G,×) is a group such that $left parenthesis a cross times b right parenthesis squared equals left parenthesis a cross times a right parenthesis cross times left parenthesis b cross times b right parenthesis$ for all $a comma b cross times G comma$ then G is

If (G,×) is a group such that $left parenthesis a cross times b right parenthesis squared equals left parenthesis a cross times a right parenthesis cross times left parenthesis b cross times b right parenthesis$ for all $a comma b cross times G comma$ then G is

In any group the number of improper subgroups is

In any group the number of improper subgroups is

Shaded region is represented by

Shaded region is represented by

parallel

For the following shaded area, the linear constraints except $x greater or equal than 0$ and $y greater or equal than 0$ , are

For the following shaded area, the linear constraints except $x greater or equal than 0$ and $y greater or equal than 0$ , are

The minimum value of objective function c=2x+2y in the given feasible region, is

The minimum value of objective function c=2x+2y in the given feasible region, is

In a test of Mathematics, there are two types of questions to be answered–short answered and long answered. The relevant data is given below

The total marks is 100. Students can solve all the questions. To secure maximum marks, a student solves x short answered and y long answered questions in three hours, then the linear constraints except $x greater or equal than 0 comma y greater or equal than 0$ , are

In a test of Mathematics, there are two types of questions to be answered–short answered and long answered. The relevant data is given below

The total marks is 100. Students can solve all the questions. To secure maximum marks, a student solves x short answered and y long answered questions in three hours, then the linear constraints except $x greater or equal than 0 comma y greater or equal than 0$ , are

parallel

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