KeyConcept Sine and Cosine Functions Parent Function y= sin e y= cos e y- sin e Graph Domain (all real numbers) (all real numbers) yl-IsyS Range Amplitude Period 1 360 360 1. Find the amplitude and period of y=sin-0 3 1 2. Graph each function. y =-cose and =sin30

Q: Solve. 3 -3 = √4x - 3

A: -3=4x-33

Q: Please write the solution...

A:

Q: (1 + ?)(1 – i). Show complete solution.

A: This is a problem of complex analysis.

Q: . Solve: 2x + 3 = 9

A: To solve the equation: 2x+3=9 Solution:' Given equation is 2x+3=9. Solving the given equation.…

Q: Solve. 3−2|−8x−4|=7

A: The given term is:  3-2|-8x-4|=7

Q: B

A: Given,  A circle with tangent BD and secant BC  We have to find the value of x.

Q: 24 32 16

A:

Q: solve for w. 3w2+7w+4

A:

Q: Solve. Vx +6+5=2

A:

Q: solve for A =  2 4 0 0     4 2 0 0 0 0 2 4 0 0 4 2

A:

Q: Solve for r. 9. 10 3.

A:

Q: . Solve exactly: ex-4 = 6

A: Solve exactly: ex-4 = 6

Q: Solve. 9y-6(2y-14)=75

A:

Q: Solve. P - 4, for A A W = A =

A: We have to find the value of A

Q: Solve. 2r + 8 4 2r - 4 2 The solution set is

A:

Q: SOLVE FOR x & y M 40 K Y.

A: The value of the x and y needs to be evaluated

Q: b. Solve y = x² + 1 and 2y = 3x+ 4

A: Solve by eqn

Q: 14 28

A: Follow next step

Q: Solve for x: A 2B x+3

A:

Q: V8x +33= x + 6

A:

Q: and

A: We have to find the value of x and y according to the given information

Q: 18

A:

Q: Solve 20x+ 12 14x+ 30.

A:

Q: Solve. 10z 5 15 +5 = 60

A: Explanation and solution is given below....

Q: Solve. (a-4)(a+7)=0

A: We need to solve the equation (a−4)(a+7)=0

Q: 2x x + 2 12 8

A:

Q: find the value o x 3x-5=0

A: As given question Find value of x     GIVEN 3x-5 = 0 Add 5 on both sides 3x-5+5= 5 3x =5  Devide 3…

Q: How to 3x-2 gel 8x +4

A:

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible.

A: Given inequality is 7x+2> -2.

Q: Solve. √?−4=√?+2

A: Given: √?−4=√?+2 we assume that variables under the square root are different because if they are…

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.