Find the following: m< H = m< = F= %3D HG = %! Solve for x:

Q: nd f(/x)=5g(x)+1 %3D

A: The given function is ,  fx=3x+2  ......................1  fx=5gx+1   ....................2 To…

Q: III. Given g(x) = 2x² – 3 for x 2 0. 4. Write an equation for g-(x). %3D

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Q: Given the function: y = g(x) = -x-1| +4 %3D

A: Definition used – Transformation of the graph – i) If the graph of a function f(x) shifts h unit…

Q: Solve for x x/12.4=4ft 6in/6ft 3 in

A: 1 ft=12 inch 4 ft 6 inches =4(12)+6=54 inches 6 ft 3 inches =6(12)+3=75 inches

Q: Solve ry + 5 y = 10a for y(1) = 2

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Q: Solve for the relative min value of y = 5x - 17 In (4x)

A: We have to solve for the relative min value of  y=5x-17ln(4x)

Q: Find the domain of

A: A function defines a relationship between two sets, where one set is dependent on other set. Any…

Q: dy +xy=x² dx

A:

Q: In a certain area, approximately 45% of the citizens has type O blood. In a given day at a blood…

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Q: V3 tan(x) = –1 %3D

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Q: g(x)%3D92-0.5x (x = -4 to 2

A: We can use the graphical analysis in order to solve the given problem.

Q: 23. f(x) = 2x %3D

A: We can solve the given problem using concept of graphical analysis.

Q: Solve for x: 4(x-5) =D9y 8. %3D x = [?]y + [ ]

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Q: gA y = 2sgn(x+2) san • %3D

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Q: The value, v of a computer is modeled by the function V(t)=500(0.82)^t where t is the number of…

A: The value of computer is modeled by the function,  V(t) = 500(0.82)t Where t is time in years

Q: If f (x) = x? +1 and g (x) = vx + 2, find f o g. %3D

A: topic - functions

Q: Use the diffecential equation dy= and the initial condition. y=(9)%3T. Fad funchion of 81.

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Q: Q4B: Find min,max points for y = 2x- x2 %3D

A: The given function is y=2x-x2. Compute the critical point as follows. y'=0ddx2x-x2=02-2x=02x=2x=1…

Q: Find the value of y when x = 3. y = 10 – 3x %3D

A: Given equation             y= 10-3x

Q: 9- * 7 = ]+*[ 29 |-* = X Solve for X.

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Q: Solve: logs(w) = – 4 ||

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Q: d'y where y = dr4 3 Exercises (20.3): Find %3D

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Q: Given h(x) = -x - 3, solve for a when h(x) = -10. %3D %3D |

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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.