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Question 727059: CONFUSED HELP WOULD BE VERY MUCH APPRECIATED
.Sketch graph of f-1, givin the graph (-4,3)(0,3) (2,-1) (4,1)
b)If the graph isn`t a inverse function, then restrict the domain of the original relation SO the inverse a function.
Click here to see answer by stanbon(75887) |
Question 727186: given h(x)= square root of x and g{ (1,-2) (2,2) (3,-4) (4,3)
a)determine a point which when added to g changes the set of ordered pairs from a function to a relation
b)3h(16)-4
c)g-1(3)
d) the range of g
e)value "a" such that h-1(a) does not exist
2. Sketch g(x)= *square root of x* -2 ---note that -2 is not include into root of-and state the domain and range
3. State inverse of the graph (-4,-3) (-1,-2)(2,2)(5,-1)
is inverse a function if not restrict the domain of f so the inverse is a function
4.The graph of f is (-9,-5) (-8,10) (-6,10) (-5.5,1) (-5,4)
The graph of g is (-4,3) (-1,2) (2,-2) (3,1) (4,0)
a-State all transformations that occur from graph f to g,
b-write the transformations in the right order which they occur
c-write the equation which maps onto f into g
5- consider the sequence below\-8,-11,-14,-17
a) determine a formula for the general term Tn
6.Write the correct sequence of transformations that could be used to transform f into g. Also include a input and output diagram
graph g is : (-9,2) (-8,2) (-8,10) (-6,-6) (-4,-6)
graph f is : (-2,4) ( 2,4) (6,0) (7,2) (8,2)
7.givin f(x)=3x2-2x and h={(3,-22),(0,1) (-2,5)(-10,3)}
a) determine a point when added to h changes the set of ordered pairs from a function to a relation
b) -2f(-1)+1
c)h-1(3)-----aka inverse h(3)
d)the range of h
e)the values of "a" givin f(a)=40
8.given h(x)= square root of x and g{ (1,-2) (2,2) (3,-4) (4,3)
a)determine a point which when added to g changes the set of ordered pairs from a function to a relation
b)3h(16)-4
c)g-1(3)
d) the range of g
e)value "a" such that h-1(a) does not exist
Click here to see answer by lynnlo(4176) |
Question 727216: I am really confused on this one. Here is the problem:
A child throws a ball up a hill that makes an angle of 45 degrees with the horizontal. The ball lands 100 feet up the hill. Its trajectory is a parabola with equation y= -X^2 + ax for some number a. Find a.
Click here to see answer by lynnlo(4176) |
Question 727216: I am really confused on this one. Here is the problem:
A child throws a ball up a hill that makes an angle of 45 degrees with the horizontal. The ball lands 100 feet up the hill. Its trajectory is a parabola with equation y= -X^2 + ax for some number a. Find a.
Click here to see answer by Alan3354(69443)  |
Question 727208: .The graph of f is (-9,-5) (-8,10) (-6,10) (-5.5,1) (-5,4)
The graph of g is (-4,3) (-1,2) (2,-2) (3,1) (4,0)
a-State all transformations that occur from graph f to g,
b-write the transformations in the right order which they occur
c-write the equation which maps onto f into g
Click here to see answer by lynnlo(4176) |
Question 727235: given h(x)= square root of x and g{ (1,-2) (2,2) (3,-4) (4,3)
a)determine a point which when added to g changes the set of ordered pairs from a function to a relation
b)3h(16)-4
c)g-1(3)
d) the range of g
e)value "a" such that h-1(a) does not exist
Please Help it would be much appreciated
Click here to see answer by lynnlo(4176) |
Question 728632: i was given the following input/output table but i couldn't figure out the rule for it. i also know that if you were to graph this relation there would be no slope. what is the rule?
input----> output
-3----> 0.0016
-2----> 0.008
-1----> 0.04
0-----> 0.2
1 ----> 1
2-----> 5
3-----> 25
Click here to see answer by josmiceli(19441)  |
Question 728632: i was given the following input/output table but i couldn't figure out the rule for it. i also know that if you were to graph this relation there would be no slope. what is the rule?
input----> output
-3----> 0.0016
-2----> 0.008
-1----> 0.04
0-----> 0.2
1 ----> 1
2-----> 5
3-----> 25
Click here to see answer by Alan3354(69443)  |
Question 729932: The demand and supply equation for a commodity are given by
Demand: P=50-3D
Supply: P=14+1.5S
where P is the price of the commodity, D and S are the quantities demanded and supplied at price P respectively. What is the difference between quantity supplied and that demanded when the price is R38.00?
Click here to see answer by lynnlo(4176) |
Question 730086: 1.
Determine whether the given quadratic function has a minimum value or maximum value. Then find the coordinates of the minimum or maximum point.
f(x) = x2 + 2x - 9
A) minimum; (-10,-1)
B) maximum; (-1,-10)
C) maximum; (-10,-1)
D) minimum; (-1,-10)
2.
Determine whether the given quadratic function has a minimum value or maximum value. Then find the coordinates of the minimum or maximum point.
f(x) = -x2 - 2x - 6
A) minimum; (-5,-1)
B) minimum; (-1,-5)
C) maximum; (-1,-5)
D) maximum; (-5,-1)
3.
Determine whether the given quadratic function has a minimum value or maximum value. Then find the coordinates of the minimum or maximum point.
f(x) = -3x2 + 6x
A) maximum; (-1,-3)
B) minimum; (1,3)
C) minimum; (-1,-3)
D) maximum; (1,3)
4.
Find the degree of the polynomial function.
f(x) = -2x + 7x2
A) 2
B) 7
C) -2
D) 1
5.
Find the degree of the polynomial function. 3-x^4
______
3
f(x) =
A) 3
B) 0
C) -
D) 4
6.
Find the degree of the polynomial function.
f(x) = πx5 - 6x4 - 9
A) 1
B) 5
C) π
D) 4
7.
Find the degree of the polynomial function.
f(x) = 5x - x6 +
A) 5
B) 6
C) 1
D) -1
8.
Find the degree of the polynomial function.
g(x) = -7x3 + 9
A) 0
B) -7
C) 3
D) 4
9.
Find the degree of the polynomial function.
h(x) = -19x + 4
A) 1
B) 0
C) -19
D) 2
10.
Find the degree of the polynomial function.
17x3 + 3x2 - 2x - 2y4 - 1
A) 17
B) 10
C) 3
D) 4
11.
Find the degree of the polynomial function.
f(x) = -14x3 + 9x2 - 2
A) 6
B) 9
C) 3
D) -14
12.
Find the zeros of the polynomial function.
f(x) = x3 + x2 - 42x
A) x = - 7, x = 6
B) x = 0, x = 5, x = 6
C) x = 5, x = 6
D) x = 0, x = - 7, x = 6
13.
Find the zeros of the polynomial function.
f(x) = x3 + 3x2 - x - 3
A) x = - 3, x = 3
B) x = -1, x = 1, x = - 3
C) x = 9
D) x = 1, x = - 3, x = 3
14.
Find the zeros of the polynomial function.
f(x) = x3 - 6x2 + 9x
A) x = 0, x = 3
B) x = 0, x = -3, x = 3
C) x = 1, x = 3
D) x = 0, x = -3
15.
Find the zeros of the polynomial function.
f(x) = x3 + 4x2 - 9x - 36
A) x = -3, x = 3
B) x = 4, x = -3, x = 3
C) x = -4, x = 9
D) x = -4, x = -3, x = 3
16.
Find the zeros of the polynomial function.
f(x) = 2(x + 2)(x - 4)4
A) x = 2, x = -4, x = 4
B) x = 2, x = 4
C) x = -2, x = 4
17.
Find the vertical asymptotes, if any, of the graph of the rational function.
g(x) =
A) x = 0 and x = -3
B) x = 1 and x = -3
C) x = -3
D) no vertical asymptote
18.
Find the vertical asymptotes, if any, of the graph of the rational function.
f(x) =
A) x = 0 and x = 1
B) x = 0 and x = -1
C) x = 1
D) no vertical asymptote
19.
Find the vertical asymptotes, if any, of the graph of the rational function.
f(x) =
A) x = 4
B) x = -4
C) x = -4, x = 4
D) no vertical asymptote
20.
Find the vertical asymptotes, if any, of the graph of the rational function.
g(x) =
A) x = 4, x = -4
B) x = 4
C) x = 4, x = -4, x = 0
D) no vertical asymptote
Click here to see answer by Alan3354(69443)  |
Question 731827: Given that the moment the bus crosses though the center of the intersection is Moment Zero, so that all times before that are negative and all times after it are positive, describe the piecewise function that describes the bus’s distance from the center of the intersection for any time T, measured in seconds, from twelve seconds before the bus crossed the intersection to twelve seconds after. Remember to indicate the portion of the domain corresponding to each function that is a piece of the whole
Click here to see answer by lynnlo(4176) |
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