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Geometry
Geometry
Consider a right–angled triangle with inradius 2 cm and circumradius
of 7 cm. What is the area of the triangle?
(a) 32 sq cms (b) 31.5 sq cms
(c) 32.5 sq cms (d) 33 sq cms
Geometry
r = 2
R = 7 =
1
2
of hypotenuse
Hypotenuse = 14
r =
a + b −h
2
2 =
a + b −14
2
a + b – 14 = 4
Consider a right–angled triangle with inradius 2 cm and circumradius
of 7 cm. What is the area of the triangle?
Geometry
a + b = 18
a2 + b2 = 142
a2 + (18 – a)2 = 196
a2 + 324 + a2 – 36a = 196
2a2 – 36a + 128 = 0
a2 – 18a + 64 = 0
Consider a right–angled triangle with inradius 2 cm and circumradius
of 7 cm. What is the area of the triangle?
Geometry
Now the 2 roots to this equation will effectively be a, 18 – a. Product
of the roots = 64.
Area =
1
2
× product of roots (How? Come on, you can figure this out.)
= 32 sq. cms
Answer choice (a)
Consider a right–angled triangle with inradius 2 cm and circumradius
of 7 cm. What is the area of the triangle?
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Geometry - Right triangle properties

  • 2. Geometry Consider a right–angled triangle with inradius 2 cm and circumradius of 7 cm. What is the area of the triangle? (a) 32 sq cms (b) 31.5 sq cms (c) 32.5 sq cms (d) 33 sq cms
  • 3. Geometry r = 2 R = 7 = 1 2 of hypotenuse Hypotenuse = 14 r = a + b −h 2 2 = a + b −14 2 a + b – 14 = 4 Consider a right–angled triangle with inradius 2 cm and circumradius of 7 cm. What is the area of the triangle?
  • 4. Geometry a + b = 18 a2 + b2 = 142 a2 + (18 – a)2 = 196 a2 + 324 + a2 – 36a = 196 2a2 – 36a + 128 = 0 a2 – 18a + 64 = 0 Consider a right–angled triangle with inradius 2 cm and circumradius of 7 cm. What is the area of the triangle?
  • 5. Geometry Now the 2 roots to this equation will effectively be a, 18 – a. Product of the roots = 64. Area = 1 2 × product of roots (How? Come on, you can figure this out.) = 32 sq. cms Answer choice (a) Consider a right–angled triangle with inradius 2 cm and circumradius of 7 cm. What is the area of the triangle?
  • 6. Prepare for the CAT from anywhere, at anytime, and at your pace. Visit online.2iim.com