a right angled triangle has base 8cm and height of 6cm find lenghts of periphery and area
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Answered by
3
Hii friend,
Let ∆ABC be right angled triangle right angle At B.
In which,
AC be the Hypotenuse , BC be the base and AB be the Perpendicular.
BC = 8 CM , AC = 6 CM And AB = ?
By pythagoras theroem ,
AC² = (AB)² + (BC)²
AB² = (BC)² - (AC)²
AB² = (8)² - (6)²
AB² = 64 - 36
AB²= 28
AB = ✓28 = 5.29 CM.
Area of triangle = 1/2 × BC × AB
=> 1/2 × 8 × 5.29 = 42.32/2 = 21.16 CM².
HOPE IT WILL HELP YOU..... :-)
Let ∆ABC be right angled triangle right angle At B.
In which,
AC be the Hypotenuse , BC be the base and AB be the Perpendicular.
BC = 8 CM , AC = 6 CM And AB = ?
By pythagoras theroem ,
AC² = (AB)² + (BC)²
AB² = (BC)² - (AC)²
AB² = (8)² - (6)²
AB² = 64 - 36
AB²= 28
AB = ✓28 = 5.29 CM.
Area of triangle = 1/2 × BC × AB
=> 1/2 × 8 × 5.29 = 42.32/2 = 21.16 CM².
HOPE IT WILL HELP YOU..... :-)
Anonymous:
Answer is wrong
Answered by
4
Hi.
Here is your answer---
_________________________
Given---
Base(B) = 8 cm.
Height(P) = 6 cm.
Using the Pythagoras theorem,
H² = P² + B²
(H)² = 6² + 8²
H² = 36 + 64
H² = 100
H = √100
H = 10 cm
Thus, the length of the Periphery is 10 cm.
For Area,
Using the Formula,
Area of the Triangle = 1/2 × Base × Height
= 1/2 × 8 × 6
= 12 cm².
__________________________
Hope it helps.
Have a nice day.
Here is your answer---
_________________________
Given---
Base(B) = 8 cm.
Height(P) = 6 cm.
Using the Pythagoras theorem,
H² = P² + B²
(H)² = 6² + 8²
H² = 36 + 64
H² = 100
H = √100
H = 10 cm
Thus, the length of the Periphery is 10 cm.
For Area,
Using the Formula,
Area of the Triangle = 1/2 × Base × Height
= 1/2 × 8 × 6
= 12 cm².
__________________________
Hope it helps.
Have a nice day.
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