Sentences with COSECANT
Check out our example sentences below to help you understand the context.Sentences
1
"The cosecant of an angle is the reciprocal of the sine of that angle."
2
"In trigonometry, cosecant is the ratio of the hypotenuse to the opposite side of a right triangle."
3
"The cosecant function is defined for all angles except those where the sine is equal to zero."
4
"The value of the cosecant can be positive, negative, or undefined depending on the quadrant of the angle."
5
"The graph of the cosecant function is a periodic curve."
6
"The cosecant of 0 degrees is undefined."
7
"For an acute angle, the cosecant value is always greater than or equal to 1."
8
"The reciprocal relationship between the sine and cosecant functions can be represented by an identity."
9
"In a right triangle, the cosecant of an angle is the length of the hypotenuse divided by the length of the opposite side."
10
"When the sine of an angle is positive, the cosecant is also positive."
11
"The cosecant of a complementary angle is equal to the cosecant of the original angle."
12
"The cosecant of 45 degrees is equal to the square root of 2."
13
"To calculate the cosecant of an angle, one can use a calculator or reference tables."
14
"The cosecant of a special angle like 30 degrees can be expressed as a fraction."
15
"In calculus, the cosecant function is used in various mathematical operations."
16
"The Moivre's formula involves the cosecant function."
17
"The cosecant of an obtuse angle is always negative."
18
"The derivative of the cosecant function can be determined using the chain rule."
19
"The integral of the cosecant function has applications in physics and engineering."
20
"In trigonometry, the cosecant is often abbreviated as csc."
1
"The cosecant of 30 degrees is equal to 2."
2
"To find the cosecant of an angle, you can use the reciprocal of the sine of that angle."
3
"The cosecant function is often abbreviated as csc."
4
"The value of the cosecant function approaches infinity as the angle approaches 0."
5
"In a right triangle, the cosecant of an acute angle can be found by dividing the length of the hypotenuse by the length of the side opposite that angle."
6
"The cosecant of 45 degrees is equal to the square root of 2."
7
"The graph of the cosecant function has vertical asymptotes at every multiple of pi."
8
"The cosecant of 60 degrees is equal to 2 divided by the square root of 3."
9
"The cosecant of 0 degrees is undefined."
10
"The cosecant of 180 degrees is equal to -1."
