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General

General

Easy

Question

Convert into 10^-28m² = ____

10^-24 cm²
10^-32cm²
10^-30cm²
10^-36cm²

The correct answer is: 10^-24 cm²

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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 $open parentheses S o R close parentheses to the power of negative 1 end exponent equals$

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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

parallel

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

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

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

In a certain town 25% families own a cell phone, 15% families own a scooter and 65% families own neither a cell phone nor a scooter. If 1500 families own both a cell phone and a scooter, then the total number of families in the town is

In a certain town 25% families own a cell phone, 15% families own a scooter and 65% families own neither a cell phone nor a scooter. If 1500 families own both a cell phone and a scooter, then the total number of families in the town is

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The shaded region in the figure represents

The shaded region in the figure represents
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In the above question, the number of families which buy none of $A comma B$ and $C$ is

In the above question, the number of families which buy none of $A comma B$ and $C$ is

If $A$ is a finite set having $n$ elements, then $P left parenthesis A right parenthesis$ has

If $A$ is a finite set having $n$ elements, then $P left parenthesis A right parenthesis$ has

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Let $X equals left curly bracket 1 comma blank 2 comma blank 3 comma blank 4 comma blank 5 right curly bracket$ and $Y equals open curly brackets 1 comma blank 3 comma blank 5 comma blank 7 comma blank 9 close curly brackets.$ Which of the following is/are not relations from $X$ to $Y$ ?

Let $X equals left curly bracket 1 comma blank 2 comma blank 3 comma blank 4 comma blank 5 right curly bracket$ and $Y equals open curly brackets 1 comma blank 3 comma blank 5 comma blank 7 comma blank 9 close curly brackets.$ Which of the following is/are not relations from $X$ to $Y$ ?

If $S$ is a set with 10 elements and $A equals left curly bracket open parentheses x comma blank y close parentheses colon x comma blank y element of S comma blank x not equal to y right curly bracket$ , then the number of elements in $A$ is

If $S$ is a set with 10 elements and $A equals left curly bracket open parentheses x comma blank y close parentheses colon x comma blank y element of S comma blank x not equal to y right curly bracket$ , then the number of elements in $A$ is

If $n open parentheses A subscript i end subscript close parentheses equals i plus 1$ and $A subscript 1 end subscript subset of A subscript 2 end subscript subset of A subscript 3 end subscript subset of horizontal ellipsis subset of A subscript 99 end subscript comma$ then $n open parentheses not stretchy ⋃ from i equals 1 to 99 of A subscript i end subscript close parentheses equals$

If $n open parentheses A subscript i end subscript close parentheses equals i plus 1$ and $A subscript 1 end subscript subset of A subscript 2 end subscript subset of A subscript 3 end subscript subset of horizontal ellipsis subset of A subscript 99 end subscript comma$ then $n open parentheses not stretchy ⋃ from i equals 1 to 99 of A subscript i end subscript close parentheses equals$

parallel

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