Answer:
h
Step-by-step explanation:
what formula????????
The domain of validity of the given identity is:
We are asked to prove the trignometric identity:
We know that:
Hence, the function cotangent is defined where the denominator is not zero i.e. all the real numbers except where sine function is zero.
We know that the zeros of sine function are of the type: nπ where n belongs to integers.
Also, we can write the expression by:
We know that cosecant function is the reciprocal of the sine function.
i.e.
Hence, we get:
Answer:
plato answer is A; getting a new pair of shoes
Step-by-step explanation:
B. y = csc x
C. y = tan x
D. y = cos x
The odd function is
y = sin x
y = cos x
A function f is deemed weird if f(-x) Equals -f for any value of x. (x). A function is said to be an even function if f(-x) = f for any value of x. (x).
What do odd functions entail?
The meaning of odd function
T function where the absolute value does not change if the independent variable's sign is reversed but the sign of the function itself does.
If f(-x) = -f for any number x, a function f is considered strange (x). When f(-x) = f for any number x, a function is referred to as an even function (x). Even while most functions are neither odd nor even, some of the most significant functions are.
To learn more about odd function refer to:
#SPJ13
Answer:
A. y = sin x
B. y = csc x
C. y = tan x
Step-by-step explanation:
Answer:
140 routes
Total Number of roads from allen to dodge through baker and Carlson is 140 routes.
Step-by-step explanation:
Given;
Number of roads from Allen to baker = 5
Number of roads from baker to Carlson = 7
Number of roads from Carlson to dodge = 4
Total Number of routes from allen to dodge through baker and Carlson is;
N = 5×7×4
N = 140 routes
Answer:
140 different routes
Step-by-step explanation:
The first path (Allan to Baker) has 5 different options, so there are 5 possibilities. After that, there are 7 possibilities from Baker to Carlson. Then, there are 4 possibilities from Carlson to Dodge. To find the total number of possibilities, we just need to multiply the number of possibilities of each track, so:
5 * 7 * 4 = 140 possibilities, that is, 140 different routes.