|tangent a. (opp)/(hyp) sine b. (hyp)/(adj) cosine c. (opp)/(adj) d. (hyp)/(opp) e. (adj)/(hyp) f. (adj)/(opp)

Q: How would you explain the meaning of the sine function toa fellow student who has just completed…

A: The most intelligent approach for this discussion I believe would revolve around the right triangle…

Q: Is the sine function even, odd, or neither? Is its graph symmetric? With respect to what?

A: To find:  If the sine function even or odd Is the graph symmetric and with respect to what.

Q: Which functions have an amplitude? O cosine cosecant O cotangent sine tangent secant

A:

Q: Find the sine of ZW.

A:

Q: A kite 100ft above the ground moves horizontally at a speed of 6ft/s. At what rate is the angle…

A: Explanation of the answer is as follows

Q: A kite 100ft above the ground moves horizontally at a speed of 6ft/s. At what rate is the angle…

A: Given that: Height of kite, h=100 ftHorizontal speed of kite = 6ft/s

Q: List the special values of sine, cosine, and tangent.

A:

Q: What is the period of the sine function?

A:

Q: arccos(cos)

A:

Q: Determine &[tance) dx

A: differentiate the following

Q: Use the definition of the hyperbolic sine to show that sinh x is an odd function.

A:

Q: sec

A:

Q: A kite 75ft above the ground moves horizontally at a speed of 8ft/s. At what rate is the angle…

A: we have to use pythagorean theorem

Q: One of the two acute angles in a right triangle has tangent of Find the 12 sine of the other acute…

A: Given Data: The tangent of angle A is: tanA=512   The right-angle triangle ABC is shown in the…

Q: cos*e Simplify sine O cotecsce O cotecose

A:

Q: The dx can only be evaluated using trigonometric substitution technique. A True False

A:

Q: A 10-foot ladder rests against a wall. If the top of the ladder starts sliding down along the wall…

A:

Q: so cosA/sinA is my answer?

A: Let's simply given expression.

Q: Find the values in

A: Given expression

Q: A kite 100ft above the ground moves horizontally at a speed of 8ft/s. At what rate is the angle…

A: Given Kite flies at the height of 100ft  horizontal speed of kite is 8ft/s To find the rate of angle…

Q: find sinA if hypotenuse = 2x and adjacent = x

A:

Q: What is the period of y =A sin Bx?

A: The given function is y=A sin Bx. It is known that the period of sine function y=sinx is 2π.

Q: Define the inverse sine function, the inverse cosine function, and the inverse tangent function.

A:

Q: 3. Find the area of one of the sine curve.

A:

Q: Find the sine, cosine, tangent cosecant, secant, and contangent.

A: Given,

Q: Define the term general sine function?

A: Given: Define the term general sine function?

Q: At what rate is the angle between a clock's minute and hour hands changing at 7 o'clock in the…

A: To Determine: At what rate is the angle between a clock's minute and hour hands changing at 7…

Q: Find the vertical translation of a sine or cosine function.

A: The vertical translation of a sine or cosine function is nothing but the graph is translated up or…

Q: find the exact value of tangent of pi/12

A: Given:  We have to find the exact value of the tangent of π12 We write π12 as π3-π4

Q: Describe the Arcsine and Arccosine Functions?

A: Our Aim is to describe the Arcsine and Arccosine functions:-

Q: Find the exact value of tangent of pi/12.

A: The given expression is tanπ12.

Q: A loop on a roller coaster has its highest point at 42 m and it's lowest point at 18 m. If the…

A: Given that, The maximum height (highest) is 42 m. and the minimum height is 18 m. Find the amplitude…

Q: What is the frequency of a tangent function period is 6 pie?

A: We have to find the frequency for given time period.

Q: :cos(-플x- 글) + 2. y = = COS

A: The given equation is y=cos-π2x-12+2. As we know that the standard for of the cosine function is…

Q: A 10-foot ladder rests against a wall. If the top of the ladder starts sliding down along the wall…

A: Solution is given below..

Q: At what rate is the angle between a clock's minute and hour hands changing at 7 o'clock in the…

A:

Q: What Trig function is undefined at 90° O sine cosine O tangent Ocosecant

A:

Q: In your own words, explain how to find the amplitude and midline of a sine function. V EE

A: Let us assume a sin function is: f(x)=a·sin(b(x-c))+d So the amplitude is= a The midline is: y=d…

Q: The ratio for sine is v divided by hypotenuse. adjacent opposite

A: Sine formula

Q: A kite 100ft above the ground moves horizontally at a speed of 2ft/s. At what rate is the angle…

A:

Q: The inverse tangent can also be called arctan or the "arc tangent." O True O False

A: The inverse tangent is also called as arctan or the arc tangent.

Q: Find the period of a sine or cosine function.

A: Given  The functions are  sin θ  and cos θ .

Q: Given the graph of a sine function. What is its amplitude?

A: here we have to find the amplitude of a sine function graph.

Q: Find the Valve of నలాకె Sin

A:

Q: Sin (t) cos つ

A: We will solve the integral.

Q: Find the missing side using sine SOH

A: In this question, the formula of sine is used  Sin=perpendicular/hypotenuse

Q: What is Tan C?

A: Consider the given figure as

Ratios

A ratio is a comparison between two numbers of the same kind. It represents how many times one number contains another. It also represents how small or large one number is compared to the other.

Trigonometric Ratios

Trigonometric ratios give values of trigonometric functions. It always deals with triangles that have one angle measuring 90 degrees. These triangles are right-angled. We take the ratio of sides of these triangles.