Maths-
General
Easy
Question
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
- 10000
- 20000
- 30000
- 40000
The correct answer is: 30000
Let the total population of town be ![x](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAKCAYAAABi8KSDAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAHFJREFUeNpjYECAZCDuYMAEzVA5DHAOiMWR+IlAPIUBB/AA4j4o2wWI9zIQALuB2B6ILwCxMCHFBUD8C4j1CCm0BuI1UKdE4lOoBMSbgJgLiHmA+AwuZ4gC8TY0SR8gXoyukA2I1wGxNBZDlkNDiHQAAJxHEBolHuC4AAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT54PC9taT48L21hdGg+wQ7kJQAAAABJRU5ErkJggg==)
.![](data:image/png;base64,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)
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell therefore fraction numerator 25 x over denominator 100 end fraction plus fraction numerator 15 x over denominator 100 end fraction minus 1500 plus fraction numerator 65 x over denominator 100 end fraction equals x end cell row cell not stretchy rightwards double arrow fraction numerator 105 x over denominator 100 end fraction minus x equals 1500 end cell row cell not stretchy rightwards double arrow fraction numerator 5 x over denominator 100 end fraction equals 1500 end cell row cell not stretchy rightwards double arrow x equals 30000 end cell end table](data:image/png;base64,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)
Related Questions to study
maths-
If sets A and B are defined as
, then
If sets A and B are defined as
, then
maths-General
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If
. Then,
is
If
. Then,
is
maths-General
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Let
and
denotes null set. If
denotes cartesian product of the sets A and B ; then
is
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and
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denotes cartesian product of the sets A and B ; then
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maths-General
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If
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For any two sets A and B,
equals
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equals
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If two sets A and B are having 99 elements in common, then the number of elements common to each of the sets , A x B and B x A are
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For any two sets A and B, if
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and
for some set X , then
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If is a set with 10 elements and
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is equal to
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is equal to
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is equal to
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