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Byju's Answer

Standard XII

Mathematics

Properties of Determinants

In the follow...

Question

In the following question find the relationship that can definitely be deducted on the basis two relationship given. The symbols used are as follows
$□$ means 'greater than', $△$ means 'less than', - means 'not equal to', + mean 'equal to'
If B $□$ D, D $△$ C, C $□$ A and B + A, therefore

□

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△

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C - B

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Can't be determined

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Solution

The correct option is A C $□$ B
According to the question
B $□$ D means B>D
D $△$ C means D<C
C $□$ A means C>A
B+A means B=A then
$D < C > A = B$
thus $C > B$
Hence C $□$ D is answer

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Similar questions

In the following question find the relationship that can definitely be deducted on the basis two relationship given. The symbols used are as follows :

□

means greater than,

△

means less than,

− means not equal to,

+ means equal to

If 8A

△

6B and 3B

△

4C, then which among the following options holds true.

In the given question

□

means 'greater than',

△

means 'less than',

-

means 'not equal to', + means 'equal to'.
If

B

□

D

D

△

C

C

□

A

and

B + A

, then

Some symbols are given below. These symbols denote some relationships between number

△ = greater than; θ = equal to; □ = not less than; × = less than; + = not greater than; ϕ = not equal to

Then c + b × a means ?

In the following questions the symbols $, @, ⊂, ⊃ and ≠ are used with the following meaning.

A $ B means A is greater than B

A @ B means A is either greater than or equal to B

A ⊂ B means is A is equal to B

A ⊃ B means A is smaller than B

A ≠ B means A is either smaller than or equal to B

Now assuming the given statements to be true, find which of the two conclusions I and II given below them is / are definitely true? Give answer.

Statements:

\subset

\neq

Q. Directions: In these questions, certain symbols have been used to indicate the relationship between elements as follows.

A % B

means 'A is neither smaller than nor greater than B'.

A $ B

means 'A is greater than B'.

A * B

means 'A is either greater than or equal to B'.

A @ B

means 'A is smaller than B'.

A # B

means 'A is either smaller than or equal to B'.
In each question, three statements showing relationships have been given, which are followed by two conclusions, I and II. Assume that the given statements are true. Find out which conclusion(s) is/are definitely true?

Statements :

C % E

E # W

W @ Z

Conclusions:
I.

W * C

II.

C @ Z

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In the following question find the relationship that can definitely be deducted on the basis two relationship given. The symbols used are as follows□ means 'greater than', △ means 'less than', - means 'not equal to', + mean 'equal to'If B □ D, D △ C, C □ A and B + A, therefore

The correct option is A C □ BAccording to the questionB□D means B>DD△C means D<CC□A means C>AB+A means B=A thenD<C>A=Bthus C>BHence C □ D is answer

In the following question find the relationship that can definitely be deducted on the basis two relationship given. The symbols used are as follows
$□$ means 'greater than', $△$ means 'less than', - means 'not equal to', + mean 'equal to'
If B $□$ D, D $△$ C, C $□$ A and B + A, therefore

The correct option is A C $□$ B
According to the question
B $□$ D means B>D
D $△$ C means D<C
C $□$ A means C>A
B+A means B=A then
$D < C > A = B$
thus $C > B$
Hence C $□$ D is answer