Answer:
The numbers are (x,y)=(-5,8) or (8,-5)
Step-by-step explanation:
Let two numbers be x and y,
We have,
x+y=3
x=3-y---(i)
Now,
xy=-40
(3-y)y=-40 [From (i)]
3y-y^2=-40
y^2-3y-40=0
Factoring,
(y + 5) (y - 8)=0
Either,
y+5=0 or, y-8=0
y=-5 y=8
When y=-5,
x=3-y
3--5
3+5
8
When y=8,
x=3-y
3-8
-5
Answer:T=20
Step-by-step explanation:
Plato
6x - 15 = -3y
2) 6y + 2x = 8
12y + 4x = 4
The correct classification of the given equations is as follows:
This refers to the system of equations where an equation has infinite solutions and has more than one form on a given line.
With this in mind, we can see that when we are given a system of equations such as
5 - y = 2x
6x - 15 = -3y, then we know that this is a dependent equation because of the infinite solutions on the two equations.
Read more about dependent equations here:
brainly.com/question/10417850
Answer:
32
Step-by-step explanation:
count by fives
Answer:
Are you asking or telling? Bc it looks like ur telling
Step-by-step explanation:
Answer:
refer attachment for the graph.
Step-by-step explanation:
Given: The equation
We have to draw the the graph for the given equation.
Consider the given equation
The vertex of the parabola of the form is given by
Here, a = 1 , b = -5 and c = 4
Thus, vertex is
Also, the y coordinate at is
Simplify, we get,
Thus, The vertex of parabola is
y - intercept is the point where x = 0
Plug x = 0 in given equation
Thus, y - intercept is (0,4)
Now, we calculate x- intercept
x- intercept is where y is equal to 0.
Put f(x) = 0
We have,
Solving the given quadratic equation using quadratic formula ,we have
we have a = 1 , b = -5 and c = 4
Simplify, we have,
Thus,
Thus, The x - intercept are (4,0) and (0,1)
Plot the graph and we obtain as shown below.
Answer: The required slope-intercept form of the given linear equation is
Step-by-step explanation: We are given to write the following linear equation in slope-intercept form :
We know that
the slope-intercept form of a straight line is written as
where 'm' is the slope and 'c' is the y-intercept of the line.
From equation (i), we have
Thus, the required slope-intercept form of the given linear equation is
where slope, m = 4 and y-intercept, c = -14.