triangles classification are a and perimeter
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CLASSIFICATION OF TRIANGLES
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Triangles are classified according to its sides or according to its angles.
Classification based on the number of congruent sides:
Scalene triangle - a triangle with no congruent sides
Isosceles triangle - a triangle with at least two congruent sides called the legs
Equilateral triangle a triangle with all sides congruentSPMSMPSPM
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Classification based on the kind of interior angles:
Acute a triangle with three acute angles
Obtuse a triangle with one obtuse angle
Equiangular a triangle with three angles congruent
Right angled triangle a triangle with one right angle
SAMBTASPMTRA
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Exercises:Classify each triangle as scalene, isosceles or equilateral.QSRPQSPQR
2. Classify each triangle as acute, right, obtuse or equiangularTWUTXVTXUTUVQ35333PSR303025606012035IsoscelesEquilateralScalene rightobtuseEquiangularacuteTXWUV
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Classify each triangle according to its given sides or angles.2435832121210105Scalene triangleIsosceles triangleRight angled triangleObtuse triangle
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Refer to the diagram. Identify the following triangles.Right triangleEquilateral triangleObtuse triangleAcute triangleScalene triangleIsosceles triangleEquiangular triangleIsosceles-obtuse triangleScalene-right triangleEquilateral-acute triangle60DCBA606030120305
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AREA AND PERIMETER OF A TRIANGLE
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Shadow Teaching TeamPerimeter is a path that surrounds an area. The word comes from the Greek peri (around) and meter (measure).
The term may be used either for the path or its length - it can be thought of as the distance round a plane figure.
Perimeter of a triangle = a + b + c;where a, b and c are the lengths of the sides of the triangle.
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Shadow Teaching TeamThe area of a figure measures the size of the region enclosed by the figure. This is usually expressed in terms of some square unit.
A few examples of the units used are square meters, square centimeters, square inches, or square kilometers.
Area of a triangle =
where, b is the base and h is the height
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Shadow Teaching TeamExample # 1:
Find the perimeter and area of the given triangle ABC.
Solution:Perimeter of ABC = 20 m + 12m + 16 m = 48 m
Area of = x b x h
= x 12 x 16 = 96 m2
ABC12 m20 m16 m
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Shadow Teaching TeamExample # 2:
Find the base of a triangle of area 80cm2 and height 10cm.
Solution:
Area of = 80 cm2
x b x h = 80 cm2
x b x 10 = 80 cm2
5b = 80 cm2 b = = 16 cm
h = 10 cm b = ?
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Shadow Teaching TeamEXERCISES
Find the area of each of the following triangles:
(a)
(b)
18 mm19 cm16 cm10 mmArea = 90 mm2Area = 152 cm2
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Shadow Teaching Team ( c)
(d) 9 mm12 mm 6 cm 9 cmArea = 54 mm2Area = 27 cm2
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Shadow Teaching Team2. Find the unknown height (h) or base (b) of each of the following triangles:
(a) (b)h8 mmArea = 40mm210 cmbArea = 60cm2Height = 10 mmBase = 12 cm
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(d) 4 mmArea = 18mm2bArea = 128 cm216 cmBase = 9 mmhHeight = 16 cm
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Shadow Teaching Team3. Find the perimeter of an equilateral triangle of side 1.7 cm.
Perimeter = 5.1 cm
4. Find the area of the shaded region. 10 cm6 cm8 cm10 cmArea of the shaded region = 76 cm2
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Shadow Teaching TeamA flag is in the shape of an isosceles triangle. Calculatethe length of the lace (in m) required to attach round it, Length of the lace = 3.6 m
(b) the area of the triangle in m2 . Area of the triangle = 0.6 m2
130 cm100 cmlace120 cm
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Shadow Teaching Team6. In the figure, AH = 9 cm, AC = 12 cm and BC = 16 cm.Find the area of triangle ABC.Find the perimeter of triangle AHC.
ACHB16 cm12 cm9 cmArea of triangle ABC = 72 cm2Perimeter of triangle AHC = 29 cm
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Shadow Teaching Team7. ABCD is a rectangle. The lines AC and BD cross at E. If AB = 4 cm and BC = 6cm, find the area of
Triangle ABC,Triangle ADE.EDACB6 cm4 cmArea of triangle ABC = 12 cm2Area of triangle ADE = 6 cm2
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Shadow Teaching Team8. ABCD is a rectangle. Calculate
The area of triangle AEF,The shaded area EBCDF.B 4cm E 3cm A4 cmDC5 cmFArea of triangle AEF = 6 cm2Area of EBCDF = 57 cm2
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Shadow Teaching Team9. ABCD is a rectangle in which AB = 4.5 cm and AD = 6 cm. Calculate
The perimeter of the rectangle,The area of triangle BCD.ADCB4.5 cm6 cmPerimeter of the rectangle = 21cmArea of triangle BCD = 13.5 cm2
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Shadow Teaching Team10. ABCD is a rectangle and CDE is a straight line. AB = 6 cm, BC = 5 cm and ED = 4 cm. Calculate
The area of triangle ADE,The perimeter of the rectangle ABCD.EA4 cmBDC5 cm6 cmArea of triangle ADE = 10 cm2Perimeter of ABCD = 22 cm
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Shadow Teaching Team11. Triangle FDE is cut off from the corner of rectangle ABCDE.Find the perimeter of ABCDF.Find the perimeter of FED.
AFBDCE10 cm3 cm5 cm4 cm5 cmPerimeter of ABCDF = 42 cmPerimeter of FED = 12 cm
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Shadow Teaching Team12. ABCD is a rectangle.Calculate the area of triangle ECF.Calculate the shaded area ABEFD.BAFCED2 cm3 cm3 cmArea of triangle ECF = 4.5 cm25 cmArea of triangle ABEFD = 35.5 cm2
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Shadow Teaching Team13. A park is in the shape of a triangle ABC. AB = 1 600 m, BC = 2 000 m, CA = 1 200 m and angle CAB = 90.
Calculate the perimeter of the park giving your answers in kilometres.Calculate the area of the park in square meters.CBA1 200 m1 600 m2 000 mPerimeter of the park = 4.8 kmArea of the park = 960 000 m2
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