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Which linear inequality is represented by the graph? y > 2x + 2 y ≥ x + 1 y > 2x + 1 y ≥ x + 2″ title=”Which linear inequality is represented by the graph? y > 2x + 2 y ≥ x + 1 y > 2x + 1 y ≥ x + 2″></center> </p>
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Which linear inequality is represented by the graph? y > 2x + 2 y ≥ x + 1 y > 2x + 1 y ≥ x + 2

Find an answer to your question ✅ “Which linear inequality is represented by the graph? y > 2x + 2 y ≥ x + 1 y > 2x + 1 y ≥ x + 2 …” in 📘 Mathematics if you’re in doubt about the correctness of the answers or there’s no answer, then try to use the smart search and find answers to the similar questions.

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How to Find Equations of Tangent Lines and Normal Lines

How to Find Equations of Tangent Lines and Normal Lines – $$ y – 2 = -3(x+1) $$. For reference, here's the graph of the function and the tangent line we just found. The procedure doesn't change when working with implicitly defined curves. Example 3. Suppose $$x^2 + y^2 = 16$$. Find the equation of the tangent line at $$x = 2$$ for $$y>0$$ .8x+5y=9;2y=-3x+4 solve the substitution method. tsi-upsx-rkuJoin H O R N YAND S E X Y GIRL. सरल कीजिए 4 2/7 +1 2/3. Choose the correct answer for the following questions:– 5×1=51. The zig-zag (or) tag line used to join the origin and given class interval while draw … ing the histogram is called as…The linear inequalities are given as follows: Calculation: First we will find the equation of the line. The line cuts the -axis on the coordinate as shown in the Therefore, the solution set of the line lie above the dotted line and it will represented by the symbol . Thus, the inequality satisfies the given graph.

which linear inequality is represented by the graph? – Brainly.in – Learn how to graph two-variable linear inequalities like y≤4x+3.y > 2x + 2. y ≥ x + 1. y > 2x + 1. Write an expression to represent the final cost of Ms. Morse's groceries, if the original cost is p.60 2(x + 2) in the diagram, gef and hef are congruent. what is the value of x? What are the end behaviors of f(x) = (x + 2)6?

which linear inequality is represented by the graph? - Brainly.in

Which linear inequality is represented by the graph? – Brainly.com – Ex 6.3, 15 Solve the following system of inequalities graphically: x + 2y ≤ 10, x + y ≥ 1, x – y ≤ 0, x ≥ 0, y ≥ 0 First Hence (10,0) does not lie in plane x > y So, we shade left side of line Also, given x ≥ 0, y ≥ 0 So, shaded region will lie in first quadrant Hence the shaded region represents the given inequality.Graph inequalities to solve linear programming problems. more… Plot the graphs of functions and their inverses by interchanging the roles of x and y. Find the relationship between the graph of a function and its inverse. Try plotting the circle with the equation in the form x2 + y2 = 52 see here]".Tangent lines problems and their solutions, using first derivatives, are presented. Problem 1. Find all points on the graph of y = x 3 – 3 x where the Solution to Problem 1: Lines that are parallel to the x axis have slope = 0. The slope of a tangent line to the graph of y = x 3 – 3 x is given by the first…

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Basic Absolute Value Function Translations: y=|x-h|+k – Welcome to a video on
graphing translations of the basic absolute value function.
In this video, the equations will be in standard form with a equal to one. Standard form of an
absolute value function is y equals, or f of x equals
a times the absolute value of the quantity x minus h plus k. But again, for this
video, a is equal to one, and therefore the equations
will be in the form of y equals the absolute value of the quantity x minus h plus k. Before we discuss how h
and k affect the graph, there are a few things we should notice about the graph of the basic or parent absolute value function
shown here on the left. Remember, if we're ever not
sure how to make a graph, we can always make a table of
values to graph the function. Notice how the graph of
the absolute value function is a v shape, in this case it opens up. The lowest point on the graph, or the point where the
graph changes direction is this point here called the vertex. Notice how the vertex is at the origin, which has an ordered
pair, zero comma zero. Notice when x is greater than zero, or to the right of the vertex, the graph is linear with
a slope of positive one, meaning, if we start at any point on the graph on the right side and go up one and right one, we can determine another
point on the graph. And then, when x is less than zero, or to the left of the vertex,
the slope is negative one. Now, going back to the
form of the equation and y equals the absolute value of the quantity x minus h plus k, the value of h will shift
the graph left or right, and the value of k will
shift the graph up or down. When h is positive, or greater than zero, we would have the absolute
value of x minus h, so when we have subtraction here, h is positive, and the graph
is shifted right h units. And when h is less than zero, or negative, we would have the absolute
value of the quantity x minus negative h, which
simplifies to x plus h. So, when we have addition here, h is negative, and the
graph is shifted left the absolute value of h units. And now, for k, when k is
positive, or greater than zero, the graph is shifted up k units, and when k is less than zero, or negative, the graph is shifted down the
absolute value of k units. And then, finally, the vertex
is the ordered pair h comma k. Let's look at an animation
to better understand how the values of h and k affect the graph of the basic absolute value function. Let's first see how h affects
the graph of the function. Notice when h is positive, the graph is shifted right h units, and when h is negative,
the graph is shifted left the absolute value of h units. So if we stop here for a
moment, where h is negative six, let's determine the
equation of this graph. Well, if h is negative
six, and we know a is one and k is zero, this would
give us the equation y equals the absolute value of the quantity x minus negative six. Simplifying, we have the absolute value of the quantity x plus six. So again, when we have addition
inside the absolute value, the graph is shifted left,
in this case six units. And this should make
sense because notice how when x is negative six,
the ordered pair here, the vertex, is negative six comma zero, and notice when x is negative six, we do have a zero inside
the absolute value, the absolute value of zero is zero, and therefore the output, or y value, is zero when x is negative six. And when h is positive, let's
say when h is positive four, we would substitute
positive four in for h, which gives us the equation
y equals the absolute value of the quantity x minus four. Again, when we have subtraction
inside the absolute value, the graph is shifted right
in this case four units. And now let's see how k affects the graph. So we'll set h back to zero
and now change the value of k. Notice when k is positive, the
graph is shifted up k units, and when k is negative,
the graph is shifted down the absolute value of k units. So here, where k is
equal to negative four, because we have addition here, we normally don't write
plus negative four, we normally just write minus four. And we know a is one and h is zero, and therefore the equation
of this purple graph is y equals the absolute value
of x and then minus four. And let's take a look at an
equation when k is positive. Let's change k to a positive two. Notice how the graph is
shifted up two units, and because k is positive two, the equation of this purple
graph, or this graph here, is y equals the absolute
value of x plus two. Let's take a look at a few more examples. Let's say you were
asked to graph y equals, or g of x equals the absolute
value of x plus three. And again, because we have addition here, h is going to be negative three. We need to be thinking that
we can write x plus three as x minus negative three
to attermine the value of h, again, because in standard form, we do have subtraction
inside the absolute value. So, because h is negative three, the graph is shifted
left the absolute value of negative three or three units. And so notice how the graph
would be this orange graph here, where we have the parent graph, or basic absolute value
function graphed here in blue. We shift this left three
units to form the graph of y equals the absolute value
of the quantity x plus three. And then to graph y
equals the absolute value of x minus one, because
we have subtraction here, the graph is shifted right one unit because h is positive one. So again, the blue graph is the basic absolute value function. We would take this graph
and shift it right one unit to graph the given function. And now let's look at two more examples involving the value of k. If we want to graph y
equals the absolute value of x plus four, k is positive four, which means we shift the basic absolute value function up four units. So, in blue we have the basic
absolute value function. Because k is four, we shift
the graph up four units to graph the given function. And if we have y equals the
absolute value of x minus two, we shift the graph of the parent function, or the basic absolute value function, down two units to graph
the given function. So this is an overview of
how h and k affect the graph of the basic absolute value function. In the next video, we will
graph absolute value functions that have both the value
of h and k in the equation. I hope you found this helpful. .

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