Differenciate beetween sine centre and sine bar in detial.

Q: Dsir Express in terms of sines and cosines. sinx

A:

Q: Explain sine law and cosine law.

A: to explain about the sine and cosine law

Q: True or False Exact values can be found for the sine of anyangle.

A: Exact values can be found for the sine of any angle.

Q: Convert to cartesian Sin ()+ tan (0) %3D

A:

Q: State the Law of Sines.

A:

Q: Sine coixdx 5/2

A: We need to integrate∫sin52xcos2x dx

Q: Find the value of ((sinx)/(cotx+cscx))

A:

Q: explain why sine or cosine will never have a value greater than 1

A: To explain the given problem

Q: A circular blade with a 12-inch diameter spins at a rate of 1800 rpm (revolutions per minute). What…

A: Hi! This question falls under physics. This time we are answering is but kindly post questions under…

Q: Coso-Sine

A: Since question is not clear, whether to prove  Cos(∅) - Sin(∅) =-1  OR  Find the solution of…

Q: arctan( sine*

A: Given that, y=tan-1sinex Then we get, y'=dydx=excosex1+sin2ex

Q: What function of Sine is equal to the Cosine 28? O Sine 28 O Sine 90 O Sine 60 O Sine 62

A: We use allied angle formula of trigonometry.

Q: what does cos sine mean

A: the ratio of the length of the side next to an acute angle to the length of the longest side (the…

Q: 1. sine 12 13 cosine tangent

A:

Q: 4. Create a chart of the rules for when to use the Law of Sines verses Law of Cosines, for a new…

A: Solution: To solve a triangle is to find the lengths of each of its sides and all its angles. We use…

Q: sine sece = O cote O tane 01

A: Given sinθ*secθWe know that secθ=1cosθ

Q: coto=6 in quadrant III sin2o= tan2o= cos2o=

A: Given, cot θ=6 in qudrant IIIcot θ=6 and π≤θ≤3π2Now, θ=cot-1(6)+π θ=9.46°+π θ=189.46°Thus, θ=189.46°

Q: Sin(-

A: To evaluate the value of the sine function a the the given point

Q: Integrate cosine of twice theta with respect to theta.

A:

Q: Integrate using trigonometric substitution

A: The given integral is

Q: Differentiate. (а) у 3 За? sin z

A:

Q: What is sine and cosine. How do I use them?

A: The sine and cosine are the main functions used in trigonometry and are based on right angled…

Q: csce cote 5 sine in

A:

Q: sInx sint de 2.

A: Indefinite Integration

Q: Sinca) bz Sin (an)= ०

A:

Q: Day 1: Sin(3U)=1/2 Angle Leg Hypotenuse Sine 30 Move me 30 1/2

A: sin(30)=12we have to find sin(45) , sin(60) and sin (90)

Q: 1 sinx+cosx+1 -dx

A:

Q: L{sinat}

A:

Q: 3. sine 48 cosine tangent 14 50

A: Given the triangle we need to find the following trigonometry ratio Formula: with base angle x Sine…

Q: CoSe Zane Sine

A: We will solve the following.

Q: cosine and sine

A: Four graphs in the question. To be find : sine and cosine graph.

Q: OIf tan o =} OcOc Ź, find sin s. Sin %3D

A: As per our guidelines we are supposed to answer only one question. Kindly repost other question as…

Q: sin?

A:

Q: Derive the COSINE law and explain its value to EMR energy interaction

A: Given:

Q: Please

A:

Q: Define the term general sine function?

A: Given: Define the term general sine function?

Q: Convert a sine signal into a cosine signal. Let S3(t) = 5 sin(2n100t) Write s3 (t) signal in cosine…

A: Use the identity : sin A = cos A-π2 = cosπ2-A

Q: sine cosine tangent

A:

Q: 2 de 5+ sine

A:

Q: sine cosine

A:

Q: Differentiate  (sinx)cosx

A: To differentiate this function , we will use the following differentiation formulas-…

Q: Calculate arcsin 0, arcsin 1, arccos V3 arctan 1, arccot(V3) 2

A:

Q: Explain the ambiguous case in the Law of Sines.

A:

Q: The angular velocity of a point on Earth is π/12 radian per hour. Describe what happens every 24…

A: Given that the angular velocity of a point on earth is  π/12 radian per hour. We need to describe…

Q: sinx Differentiate cosx

A:

Q: tangent of æ cosine of æ arc length of æ sine of æ

A:

Q: cos" (coxx)

A:

Q: (64 Sinu(6t) lt

A:

Q: Describe some similarities and differences between y = cosx and y = secx.

A: Explanation of the answer is as follows

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.