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Science (English Medium) Class 11 - CBSE Question Bank Solutions

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Write down the negation of following compound statements

6 is divisible by 2 and 3.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Rewrite the following statements in the form of conditional statements

The square of an odd number is odd.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

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Rewrite the following statements in the form of conditional statements

You will get a sweet dish after the dinner.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Rewrite the following statements in the form of conditional statements

You will fail, if you will not study.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Rewrite the following statements in the form of conditional statements

The unit digit of an integer is 0 or 5 if it is divisible by 5.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Rewrite the following statements in the form of conditional statements

The square of a prime number is not prime.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Rewrite the following statements in the form of conditional statements

2b = a + c, if a, b and c are in A.P.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Form the biconditional statement p ↔ q, where
p: The unit digit of an integer is zero.
q: It is divisible by 5.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Form the biconditional statement p ↔ q, where
p: A natural number n is odd.
q: Natural number n is not divisible by 2.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Form the biconditional statement p ↔ q, where
p: A triangle is an equilateral triangle.
q: All three sides of a triangle are equal.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

There exists a triangle which is not equilateral.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

For all real numbers x and y, xy = yx.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

There exists a real number which is not a rational number.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

For every natural number x, x + 1 is also a natural number.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

For all real numbers x with x > 3, x 2 is greater than 9.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

There exists a triangle which is not an isosceles triangle.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

For all negative integers x, x 3 is also a negative integers.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

There exists a statement in above statements which is not true.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

There exists a even prime number other than 2.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined

Identify the Quantifiers in the following statements.

There exists a real number x such that x2 + 1 = 0.

[1] Mathematical Reasoning
Chapter: [1] Mathematical Reasoning
Concept: undefined >> undefined
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