How are the ratios defined in a right angle triangle defined?
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Trigonometric ratios of the angle A in
right angled triangle ABC are defined
as follows :
Here ,
AC = length of hypotenuse
BC = Length of side opposite to <A
AB = Length of side adjacent to <A
i ) sine of <A = sinA
= BC/AC
ii ) cosine of <A = cos A = AB/AC
iii ) tangent of <A = BC/AB
iv ) Multiplicative inverse of " Sin A " is
" cosecA "
cosecA = 1/sin A = AC/BC
v ) Multiplicative inverse of " cosine "
is " secant A "
secA = 1/cosA = AC/AB
vi ) Multiplicative inverse of " tangent A "
is " cot A "
cot A = 1/tanA = AB/BC
Note :
a ) Each trigonometric ratio is a real
number and has no unit .
b ) " sin A " is one symbol cannot be
separated from A .
c ) If " one of the trigonometric ratios
of an acute angle is known " , the
remaining trigonometric ratios of angle
can be easily determined.
I hope this helps you.
: )
right angled triangle ABC are defined
as follows :
Here ,
AC = length of hypotenuse
BC = Length of side opposite to <A
AB = Length of side adjacent to <A
i ) sine of <A = sinA
= BC/AC
ii ) cosine of <A = cos A = AB/AC
iii ) tangent of <A = BC/AB
iv ) Multiplicative inverse of " Sin A " is
" cosecA "
cosecA = 1/sin A = AC/BC
v ) Multiplicative inverse of " cosine "
is " secant A "
secA = 1/cosA = AC/AB
vi ) Multiplicative inverse of " tangent A "
is " cot A "
cot A = 1/tanA = AB/BC
Note :
a ) Each trigonometric ratio is a real
number and has no unit .
b ) " sin A " is one symbol cannot be
separated from A .
c ) If " one of the trigonometric ratios
of an acute angle is known " , the
remaining trigonometric ratios of angle
can be easily determined.
I hope this helps you.
: )
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