-1(총)). (f) Find the value of cot (sin- (g) Find the value of cos (sin-(-) .

Q: tan(sin-14/5+cos-11)

A: The given trigonometric expression is

Q: (tan® – sin®)²+(1 – cos®)²= (1 – sec0)²

A:

Q: (1 point) Simplify cos(sinz).

A: We simplify the given.

Q: Evaluate: cos [sin cos[tan' +4 sin sec (" )

A:

Q: Find the value →21. csc (sec- 2) + cos (tan¬1 (– V3))

A:

Q: I--I---A sin dydx sin:

A: Given I=∫x=12∫y=xxsinπx2ydydx+∫x=24∫y=x2sinπx2ydydx In the given function variable y is in…

Q: A1. ------B = b/c * sec cot tan cos none csc sin A2.---------A = a/c * csc sin sec cos none tan cot

A: Given triangle ABC.

Q: Find the exact value of expression.

A: The given expression is 2sinπ3-3tanπ6. Simplify as follows.

Q: csc(sec-1 2) + cos(tan-(-v3).

A: Given data:     The expression for the given function is: csc(sec-12)+cos(tan-1(-31⁄2).   The given…

Q: Find the exact value sin[sin^-1(-4/5)-tan^-1(3/4)]

A: Use relation between sin-1 and tan-1   The expression is re written as,

Q: Find sin x if cot x = -(√3)/2 and cos x

A:

Q: If cos (-x) =, find sin(-x).

A:

Q: Find the exact value using sun and difference formulas.  sin(cos-1 5/13 - sec-1 5/4)

A: Let,I=sincos-1513-sec-154using…

Q: Find exact value: sin(cot-'(8))

A: Sin (cot-1 8)  = ?  Let cot -1 8  = θ So we have to find sin θ

Q: a) sin ) co () - c) tan 4) cot (- *) - ) me (- *) - sec

A:

Q: Use a sketch to find the exact value of the expression sec [sin-1 (- 1/4)]

A: Let y=sec[sin-1(-1/4)]  perpendicular=-1 hypotenuse=4 base=-(-1)2+(4)2=15

Q: Find sin x if sin x – cos x x = 3 sec x

A: Consider the given trigonometric expression, sinx-cosx=13 now square both side of the equation,…

Q: If x is an acute angle sinx = cosx. Find the value of 2tan2x + sin2 x - 1

A:

Q: explain why sin(0)=cos(90-0)

A:

Q: tan x + sin x Express in terms of cosine cSC x + cotx only

A: Given expression: tan x+sin xcsc x+cot x

Q: If sece + tan 0 =1 then find the value of sine in terms of 1

A:

Q: Find (sin 0 + cos 0)2 if the point (8, -6) lies on the terminal side of the angle 0 in standard…

A: Given: Point (8, -6) lies on the terminal side of the angle θ

Q: Find the exact value. Must show a diagram. cos sin-(-)]

A: We know that: Sin2θ+Cos2θ=1And,CosCos-1(θ)=θ.

Q: Simplify cos-1(cos(x)) if 0 ≤ x ≤ ?. cos-1(cos(x))=

A:

Q: Calculate the value of expression: sin- cos--2· cos- • tan 5 2

A: Explanation of the answer is as follows

Q: EVALUATE: tan(sin-'(cos(플) + sin(플)) s-'(tan(-주)) + cos

A:

Q: What is the exact value of tan(sec-"(-"),

A: This is a problem of the fundamentals of trigonometry. Based on the general formula we will answer…

Q: Use a sketch to find the exact value of the expression sec [sin-1 (-√2/ 2)]

A: Given: secsin-1-22 we know that sin-1-12=-π4                                        ..1

Q: Express the value of the trigonometric function tan⁡(π-3i) in terms of x+yi.

A:

Q: COs o + Sin O = Sec0-tan Sec o CSoco

A:

Q: If cosx = -* and tan x> 0, the value of sinx is

A:

Q: Find sin ⍬.  Sec ⍬ = 3/2, tan ⍬ < 0

A: The given equation is

Q: Evaluate sin(tan-2+ cos -1

A:

Q: If cosθ>0 and tan θ= -2/3, find secθ + tanθ/ secθ - tanθ

A: Consider the trigonometric functions: tan θ=-23……1cos θ>0……2

Q: Solve cos ( tanx) = sin cot! 3 4

A:

Q: how to verify  step by step cos2x/sin2x+sinx/cosx=csc2x

A: Given:

Q: Verify identity (sin θ - cos θ)/sin θ+(cos θ - sin θ)/cos θ= 2 - sec θ csc θ.

A: Given identity is sinθ-cosθsinθ+cosθ-sinθcosθ=2-secθcosecθ.

Q: Find the exact value of the expression. -(들)) sec sin 13

A:

Q: Find sin 0 + cos 0 + tan 0 if the point (-1,-2) lies on the terminal side of the angle 0 in standard…

A: Given: Point -1,-2 lies on the terminal side of θ, thenr=x2+y2sinθ=yrcosθ=xrtanθ=yx

Q: 25. (cos-* x] = -

A: “Since you have asked multiple questions, we will solve the first question for you. If youwant any…

Q: What is the value of sin (- 4

A: We have to find the exact value of  y=sin-π4

Q: What is the exact value of tan(sin(-#))?

A:

Q: Prove. COSO-COS (30) Sin-Sin (30) -tan (20)

A: This question can be solved using the concept of trigonometry

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.