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ICSE ICSE Class 7 - CISCE Question Bank Solutions for Mathematics

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Mathematics
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In an isosceles triangle, each base angle is four times its vertical angle. Find all the angles of the triangle.

[4.02] Triangles
Chapter: [4.02] Triangles
Concept: undefined >> undefined

Express the following in exponential form: 1350

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

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Express the following in exponential form: 1176

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

The vertical angle of an isosceles triangle is 15° more than each of its base angles. Find each angle of the triangle.

[4.02] Triangles
Chapter: [4.02] Triangles
Concept: undefined >> undefined

If a = 2 and b = 3, find the value of: (a + b)

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

The base angle of an isosceles triangle is 15° more than its vertical angle. Find its each angle.

[4.02] Triangles
Chapter: [4.02] Triangles
Concept: undefined >> undefined

If a = 2 and b = 3, find the value of: (b – a)3 

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

If a = 2 and b = 3, find the value of: (a x b)a 

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

If a = 2 and b = 3, find the value of: (a x b)b 

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

Express: 1024 as a power of 2.

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

The vertical angle of an isosceles triangle is three times the sum of its base angles. Find each angle.

[4.02] Triangles
Chapter: [4.02] Triangles
Concept: undefined >> undefined

Express: 729 as a power of 3.

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

Express: 343 as a power of 7.

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

The ratio between a base angle and the vertical angle of an isosceles triangle is 1: 4. Find each angle of the triangle.

[4.02] Triangles
Chapter: [4.02] Triangles
Concept: undefined >> undefined

If 27 × 32 = 3x × 2y; find the values of x and y.

27 × 32 = 3x × 2

27 = 3x 

3 27
3 9
3 3
  1
[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

If 64 x 625 = 2a x 5b ; find:  the values of a and b.

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

If 64 x 625 = 2a x 5b ; find: 2b x 5a 

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

Fill in the blanks:

In 52 = 25, base = _______ and index = _________. 

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

Fill in the blank:

If index = 3x and base = 2y, the number = ______.

[1.05] Exponents (Including Laws of Exponents)
Chapter: [1.05] Exponents (Including Laws of Exponents)
Concept: undefined >> undefined

In the given figure, BI is the bisector of ∠ABC and Cl is the bisector of ∠ACB. Find ∠BIC.

[4.02] Triangles
Chapter: [4.02] Triangles
Concept: undefined >> undefined
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