Understanding Secant, Cosecant, and Cotangent - Math
Card 0 of 8
An angle has a cosine of 
. What will its cosecant be?
An angle has a cosine of
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The problem tells us that the cosine of the angle will be 
. Cosine is the adjacent over the hypotenuse. From here we can use the Pythaogrean theorem:
Now we know our opposite, adjacent, and hypotenuse.
The cosecant is 
.
From here we can plug in our given values.
The problem tells us that the cosine of the angle will be
Now we know our opposite, adjacent, and hypotenuse.
The cosecant is
From here we can plug in our given values.
Which of these is equal to 
for angle 
?
Which of these is equal to
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, as it is the inverse of the 
function. This is therefore the answer.
An angle has a cosine of . What will its cosecant be?
An angle has a cosine of
Tap to see back →
The problem tells us that the cosine of the angle will be . Cosine is the adjacent over the hypotenuse. From here we can use the Pythaogrean theorem:
Now we know our opposite, adjacent, and hypotenuse.
The cosecant is .
From here we can plug in our given values.
The problem tells us that the cosine of the angle will be
Now we know our opposite, adjacent, and hypotenuse.
The cosecant is
From here we can plug in our given values.
Which of these is equal to for angle ?
Which of these is equal to
Tap to see back →
, as it is the inverse of the function. This is therefore the answer.
An angle has a cosine of . What will its cosecant be?
An angle has a cosine of
Tap to see back →
The problem tells us that the cosine of the angle will be . Cosine is the adjacent over the hypotenuse. From here we can use the Pythaogrean theorem:
Now we know our opposite, adjacent, and hypotenuse.
The cosecant is .
From here we can plug in our given values.
The problem tells us that the cosine of the angle will be
Now we know our opposite, adjacent, and hypotenuse.
The cosecant is
From here we can plug in our given values.
Which of these is equal to for angle ?
Which of these is equal to
Tap to see back →
, as it is the inverse of the function. This is therefore the answer.
An angle has a cosine of . What will its cosecant be?
An angle has a cosine of
Tap to see back →
The problem tells us that the cosine of the angle will be . Cosine is the adjacent over the hypotenuse. From here we can use the Pythaogrean theorem:
Now we know our opposite, adjacent, and hypotenuse.
The cosecant is .
From here we can plug in our given values.
The problem tells us that the cosine of the angle will be
Now we know our opposite, adjacent, and hypotenuse.
The cosecant is
From here we can plug in our given values.
Which of these is equal to for angle ?
Which of these is equal to
Tap to see back →
, as it is the inverse of the function. This is therefore the answer.