Original Scaled (k=143) (-2,–2)

Q: In ABCD, mZB = (4x – 14)°, m2C m/D = (6x + 8)°. What is the value of ? x – 1)°, and -

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Q: 2 2 ×50. (-13/16m²) ÷ (-23 6/1/mn³) = V 4

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Q: (1/2)t -(1/5)v = 7/2 (2/3)t + (1/4)v = 7/12 Could you please solve the above sysytem? Thanks

A: Consider the provided equations, 12t-15v=72...... (1)23t+14v=712 ...... (2) Solve the above…

Q: X=N(210 minutes, 45 minutes)What is the Z-score for a runner with a finish time of X=243 minutes?

A: Given a normal distribution with mean 210 and Standard deviation 45.Z score is the distance of a…

Q: p(-2.75<z<-0.49)

A: Given that z is standard normal random variable:

Q: The height y, in feet, of a baseball t seconds after being thrown upward can be approximated by y =…

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Q: The average number N of words per minute that the students in a first grade class could read orally…

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Q: The number of people in a school that have caught a cold can be modeled by C(d) = 3(4) where C(d) is…

A: c(d) = 3(4)d after 5 day so d =5 c(5) = 3(4)5 c(5) =3(1024) c(5) = 3072   time to catch 192 people…

Q: 4. (1.5 pts) Simplify the expression: (2x – 7)2 (2x -7)(2x-7)

A: simlify

Q: 12. ZKLJ (10x - 38)° (2x + 74) K M

A: we have to find the given angle.

Q: 56. f(x) 16x (4x2 - V16r* + 1 V16r + 1) %3D

A: 56. Here the given function  fx=16x24x2-16x4+1 Simplify the given function as…

Q: c=5/9(f-32) for f

A:

Q: Suppose X - x²(10). Find P(X < 6.905). Round your answer to 2 decimals. P(X < 6.905)

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Q: True or False. The value of t0.10 with 5 degrees of freedom is greater than the value of t0.10 with…

A: The t critical value corresponding to α level of significance is  is the critical value of the…

Q: Falling with a Parachute If an average- sized man with parachute jumps an airplane, he will fall…

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Q: Evaluate h (x) = =+ - + 10 when x = -4 %3D O 378 O 182

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Q: A person on an assembly line produces P items per day after / days of training, where P(t)= 400 1 +…

A: We can make it easier for you.

Q: (-4)* 5k +1 k=1

A: We have to find if the series convergent or divergent.

Q: 5. G4)= +3 こ G(4)= 11

A: G(y)=y2y+35

Trigonometric Identities

Trigonometry in mathematics deals with the right-angled triangle’s angles and sides. By trigonometric identities, we mean the identities we use whenever we need to express the various trigonometric functions in terms of an equation.

Inverse Trigonometric Functions

Inverse trigonometric functions are the inverse of normal trigonometric functions. Alternatively denoted as cyclometric or arcus functions, these inverse trigonometric functions exist to counter the basic trigonometric functions, such as sine (sin), cosine (cos), tangent (tan), cotangent (cot), secant (sec), and cosecant (cosec). When trigonometric ratios are calculated, the angular values can be calculated with the help of the inverse trigonometric functions.