menu
bartleby
search
close search
Hit Return to see all results

O TRIGONOMETRIC FUNCTIONSDomains and ranges of trigonometric functionsWhat are the domains and ranges of the following functions?Function(Choose one)DomainyCSCxThe set of all real numberss from -1 to 1RangeThe set of all real numbers, except integer multiples of tDomainy= cotxThe set of all real numbers, except odd integer multiples of2RangeThe set of all real numbers less than or equal to 1 or greater than or equal to 1The set of all real numbers(Choose one)Domainy=coSxRangeX

Question

see attachment

O TRIGONOMETRIC FUNCTIONS
Domains and ranges of trigonometric functions
What are the domains and ranges of the following functions?
Function
(Choose one)
Domain
yCSCx
The set of all real numberss from -1 to 1
Range
The set of all real numbers, except integer multiples of t
Domain
y= cotx
The set of all real numbers, except odd integer multiples of
2
Range
The set of all real numbers less than or equal to 1 or greater than or equal to 1
The set of all real numbers
(Choose one)
Domain
y=coSx
Range
X
help_outline

Image Transcriptionclose

O TRIGONOMETRIC FUNCTIONS Domains and ranges of trigonometric functions What are the domains and ranges of the following functions? Function (Choose one) Domain yCSCx The set of all real numberss from -1 to 1 Range The set of all real numbers, except integer multiples of t Domain y= cotx The set of all real numbers, except odd integer multiples of 2 Range The set of all real numbers less than or equal to 1 or greater than or equal to 1 The set of all real numbers (Choose one) Domain y=coSx Range X

fullscreen
check_circleAnswer
Step 1

Calculation:

Compute the domain and the range of the function  y = csc(x)  as follows.

Rewrite y = csc(x) as y = 1/sin(x).

since sin(0) = 0, the function is undefined for all integer multiplies of π and for 0.

Thus, the domain of y = csc(x) is the set of all real numbers expect the integer multiplies of π.

Range of y = csc(x) is set of all real numbers less than or equal to −1 or greater than or equal to 1...

Want to see the full answer?

See Solution

Check out a sample Q&A here.

Want to see this answer and more?

Our solutions are written by experts, many with advanced degrees, and available 24/7

See Solution
Tagged in

Math

Calculus

Other

Sorry about that. What wasn’t helpful?