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(English Medium) ICSE Class 9 - CISCE Question Bank Solutions for Mathematics

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Mathematics
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The sum of the numerator and denominator of a fraction is 12. If the denominator is increased by 3, the fraction becomes `(1)/(2)`. Find the fraction.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
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If 1 is added to the denominator of a fraction, the fraction becomes `(1)/(2)`. If 1 is added to the numerator of the fraction, the fraction becomes 1. Find the fraction.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
Concept: undefined >> undefined

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The present ages of Kapil and Karuna are in the ratio 2 : 3. Six years later, the ratio will be 5 : 7. Find their present ages.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
Concept: undefined >> undefined

In a triangle, the sum of two angles is equal to the third angle. If the difference between these two angles is 20°, determine all the angles.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
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Anil and Sunita have incomes in the ratio 3 : 5. If they spend in the ratio 1 : 3, each saves T 5000. Find the income of each.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
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An eraser costs Rs. 1.50 less than a sharpener. Also, the cost of 4 erasers and 3 sharpeners is Rs.29. Taking x and y as the costs (in Rs.) of an eraser and a sharpener respectively, write two equations for the above statements and find the value of x and y.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
Concept: undefined >> undefined

A person goes 8 km downstream in 40 minutes and returns in 1 hour. Determine the speed of the person in still water and the speed of the stream.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
Concept: undefined >> undefined

A boat goes 18 km upstream in 3 hours and 24 km downstream in 2 hours. Find the speed of the boat in still water and the speed of the stream.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
Concept: undefined >> undefined

Salman and Kirti start at the same time from two places 28 km apart. If they walk in the same direction, Salman overtakes Kirti in 28 hours but if they walk in the opposite directions, they meet in 4 hours. Find their speeds (in km/h).

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
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A solution containing 12% alcohol is to be mixed with a solution containing 4% alcohol to make 20 gallons of solution containing 9% alcohol. How much of each solution should be used?

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
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9 pens and 5 pencils cost Rs.32, and 7 pens and 8 pencils cost Rs.29. Find the unit price for each pen and pencil.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
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Sunil and Kafeel both have some oranges. If Sunil gives 2 oranges to Kafeel, then Kafeel will have thrice as many as Sunil. And if Kafeel gives 2 oranges to Sunil, then they will have the same numbers of oranges. How many oranges does each have?

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
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Two mobiles S1 and S2 are sold for Rs. 10,490 making 4% profit on S1 and 6% on S2. If the two mobiles are sold for Rs.10,510, a profit of 6% is made on S1 and 4% on S2. Find the cost price of both the mobiles.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
Concept: undefined >> undefined

A and B can build a wall in `6(2)/(3)` days. If A's one day work is `1(1)/(4)` of one day work of B, find in 4 how many days A and B alone can build the wall.

[6] Simultaneous (Linear) Equations [Including Problems]
Chapter: [6] Simultaneous (Linear) Equations [Including Problems]
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Write each of the following in the simplest form:
(a3)5 x a4

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
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Write each of the following in the simplest form:
a2 x a3 ÷ a4

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Write each of the following in the simplest form:

`"a"^(1/3) ÷ "a"^(-2/3)`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
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Write each of the following in the simplest form:
a-3 x a2 x a0

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Write the following in the simplest form:
(b-2 - a-2) ÷ (b-1 - a-1)

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
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Simplify the following and express with positive index:
3p-2q3 ÷ 2p3q-2

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined
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