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1 nano second equal to ___

10⁹ sec
10^-9 sec
10^-8 sec
10⁸ sec

The correct answer is: 10^-9 sec

If $R subset of A cross times B$ and $S subset of B cross times C$ be relations, then $open parentheses S o R close parentheses to the power of negative 1 end exponent equals$

Maths-General

General

Maths-

Let $X$ and $Y$ be the sets of all positive divisors of 400 and 1000 respectively (including 1 and the number). Then, $n left parenthesis X intersection Y right parenthesis$ is equal to

Maths-General

General

Maths-

An integer $m$ is said to be related to another integer $n$ if $m$ is a multiple of $n.$ Then, the relation is

Maths-General

General

Maths-

Let $R subscript 1 end subscript$ be a relation defined by
$R subscript 1 end subscript equals open curly brackets open parentheses a comma b close parentheses vertical line a greater or equal than b comma a comma b element of R close curly brackets.$ Then, $R subscript 1 end subscript$ is

Maths-General

General

Maths-

Given the relation $R equals left curly bracket open parentheses 12 close parentheses comma left parenthesis 23 right parenthesis right curly bracket$ on the set $A equals open curly brackets 12 comma 3 close curly brackets comma$ the minimum number of ordered pairs which when added to $R$ make it an equivalence relation is

Maths-General

General

Maths-

Let $X$ be a family of sets and $R$ be a relation on $X$ defined by $´ A$ is disjoint from $B to the power of ´ end exponent.$ Then, $R$ is

Maths-General

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1 nano second equal to ___

109 sec10-9 sec10-8 sec 108 sec

The correct answer is: 10-9 sec

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If and be relations, then

If and be relations, then

Let and be the sets of all positive divisors of 400 and 1000 respectively (including 1 and the number). Then, is equal to

Let and be the sets of all positive divisors of 400 and 1000 respectively (including 1 and the number). Then, is equal to

An integer is said to be related to another integer if is a multiple of Then, the relation is

An integer is said to be related to another integer if is a multiple of Then, the relation is

Let be a relation defined by Then, is

Let be a relation defined by Then, is

Given the relation on the set the minimum number of ordered pairs which when added to make it an equivalence relation is

Given the relation on the set the minimum number of ordered pairs which when added to make it an equivalence relation is

Let be a family of sets and be a relation on defined by is disjoint from Then, is

Let be a family of sets and be a relation on defined by is disjoint from Then, is

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10⁹ sec
10^-9 sec
10^-8 sec
10⁸ sec

The correct answer is: 10^-9 sec

Convert into 10^-28m² = ____

Convert into 10^-28m² = ____

If $R subset of A cross times B$ and $S subset of B cross times C$ be relations, then $open parentheses S o R close parentheses to the power of negative 1 end exponent equals$

If $R subset of A cross times B$ and $S subset of B cross times C$ be relations, then $open parentheses S o R close parentheses to the power of negative 1 end exponent equals$

Let $X$ and $Y$ be the sets of all positive divisors of 400 and 1000 respectively (including 1 and the number). Then, $n left parenthesis X intersection Y right parenthesis$ is equal to

Let $X$ and $Y$ be the sets of all positive divisors of 400 and 1000 respectively (including 1 and the number). Then, $n left parenthesis X intersection Y right parenthesis$ is equal to

An integer $m$ is said to be related to another integer $n$ if $m$ is a multiple of $n.$ Then, the relation is

An integer $m$ is said to be related to another integer $n$ if $m$ is a multiple of $n.$ Then, the relation is

Let $R subscript 1 end subscript$ be a relation defined by
$R subscript 1 end subscript equals open curly brackets open parentheses a comma b close parentheses vertical line a greater or equal than b comma a comma b element of R close curly brackets.$ Then, $R subscript 1 end subscript$ is

Let $R subscript 1 end subscript$ be a relation defined by
$R subscript 1 end subscript equals open curly brackets open parentheses a comma b close parentheses vertical line a greater or equal than b comma a comma b element of R close curly brackets.$ Then, $R subscript 1 end subscript$ is

Let $X$ be a family of sets and $R$ be a relation on $X$ defined by $´ A$ is disjoint from $B to the power of ´ end exponent.$ Then, $R$ is

Let $X$ be a family of sets and $R$ be a relation on $X$ defined by $´ A$ is disjoint from $B to the power of ´ end exponent.$ Then, $R$ is