Find MSTR. S 71° 46 R X MSTR

Q: Evaluate the ff Sinx d /sinx+ casx

A:

Q: How to convert a cosecant theta to tangent data

A: sinθ = 1cosecθ  and cosecθ = 1sinθ

Q: Sine coixdx 5/2

A: We need to integrate∫sin52xcos2x dx

Q: Sketch the curve r = 3 sin(2θ)

A: To sketch the curve r = 3 sin(2θ) It's amplitude lies between -3 to 3  At θ = 45°, sin(2θ) =…

Q: Evaluate without using a calcu lator (tw" () CoS (tan"

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Q: 25. In which quadrant would the terminal ray of an angle lie if it had a positive tangent and a…

A: Properties Quadrant I: cosine,tangent and sine are positive. Quadrant II: cosine and tangent are…

Q: (sinhz)(coth’z+csch*r)dz

A: Integration is done.

Q: Find the value of cot (§). Enter an exact answer.

A: Solution: cotπ3

Q: What is the frequency of the sine wave determined by y= sin (450rx), where x is time in seconds? The…

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Q: Evaluate * sin-lr xp= V1- x

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Q: 8 10 6 8

A: TanA = BC/AC           = 6/8

Q: Determine &[tance) dx

A: differentiate the following

Q: 5in

A: Using derivatives of parametric functions. sin²x+cos²x=1 cos²x=1-sin²x cosx=√(1-sin²x)

Q: S sin*xcos?x dx

A: The given integral is ∫sin4xcos2xdx. use the identities:sinxcosx=sin2x2sin2x=1-cos2x2 The integral…

Q: Evaluate p* sin 0 de dr.

A:

Q: What vaule of 0 = sin (0/3 - 10)

A: that is equal to 0=sin(0-10) than 0=sin(-10) such that -10=sin^-1(0) that is equal to zero

Q: Find the values in

A: Given expression

Q: Differentiate sin y = a'

A: Solution

Q: Would an eardrum hearing this tone be vibrating outward or inward when P>0?

A: To determine whether an eardrum hearing this tone would be vibrating outwardor inward when .

Q: 2000=4002sin2(theta) / 64

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Q: S sin cos do 30

A:

Q: What is Lagrange's theorem?

A: Lagrange theorem is one of the central theorems of abstract algebra. It states that in group theory,…

Q: Sin ndn

A: To evaluate the given integral

Q: arcsin (0.3)=

A:

Q: FIND SIN' A WHERE A= at b

A:

Q: |* cot(e* ) dr. 2. Find

A:

Q: Which of the following is equal to arcsin(-V3/2)? -27/3 -T/3 T/3 27/3 ООО

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Q: y=arctan(-1) "Find for Y in radians"

A:

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.