Base = 4 cm , Perpendicular = 3 cm. Find the value of all trigonometry ratio
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Answered by
5
Hii friend,
Base (b) = 4 cm
Perpendicular (p) = 3 cm
THEREFORE,
H = ✓(p)² + (b)²
H = ✓(3)² + (4)²
H = ✓9+16
H = ✓25 = 5.
THEREFORE,
Sin@ = P/H = 3/5
Cosec@ = H/P = 5/3
Cos@ = B/H = 4/5
Sec@ = H/B = 5/4
Tan@ = P/B = 3/4
Cot@ = B/P = 4/3..
HOPE IT WILL HELP YOU.... :-)
Base (b) = 4 cm
Perpendicular (p) = 3 cm
THEREFORE,
H = ✓(p)² + (b)²
H = ✓(3)² + (4)²
H = ✓9+16
H = ✓25 = 5.
THEREFORE,
Sin@ = P/H = 3/5
Cosec@ = H/P = 5/3
Cos@ = B/H = 4/5
Sec@ = H/B = 5/4
Tan@ = P/B = 3/4
Cot@ = B/P = 4/3..
HOPE IT WILL HELP YOU.... :-)
Rhidam:
hlw
Answered by
3
Hey there Friend ☺
Here is your answer
-------------------------------
By using Pythagoras Theorem for finding Hypotenuse
H²=B²+P²
=4²+3²
=16+9=25
H= 5 cm
Now applying Trigonometric ratios

These are the six ratios
Let me inform you some further details about these

Hope it helped you
Here is your answer
-------------------------------
By using Pythagoras Theorem for finding Hypotenuse
H²=B²+P²
=4²+3²
=16+9=25
H= 5 cm
Now applying Trigonometric ratios
These are the six ratios
Let me inform you some further details about these
Hope it helped you
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