In linear equation, 300 is 75% of the number.
What are instances of linear equations?
115% of a number is 460,
let number is x .
x = 460/115 * 100
46000 / 115 = x
x = 400
400 * 75/100 = 300
Learn more about linear equation
#SPJ2
Linear inequality represented by the graph is
Straight-line equations are mathematical equations that are described in the plane of cartesian coordinates
General formula
or
Where
m = straight-line gradient which is the slope of the line
x1, y1 = the Cartesian coordinate that is crossed by the line
c = constant
The formula for a gradient (m) between 2 points
If the intersection of the x-axis (b, 0) and the y-axis (0, a) then the equation of the line:
It says inequality if there are symbol forms like <,>,≤ or ≥
In graphical form, line inequality can be
For line inequality (positive coefficient y)
ax + by ≥ c then the solution is shaded upwards
ax + by ≤ c then the solution is shaded down
Or we input the values x, y from the point in the shaded area and put in the inequality line
From the picture we can determine the equation of the line
Line through 2 points (0, -4) and (-3, -5)
the gradient:
the equation of the line:
We check the point in the area of shading, for example (0, -6)
we input in the equation :
Because -6 < -4 and the graph is solid line so the inequality line will be
F (x) = x2 + 1 g (x) = 5 - x
htps: //brainly.com/question/2723982
the inverse of the function f (x) = 2x-10
domain of the function
Keywords: linear inequality,graph
In the given graph the line is having the y intercept as -4.
The slope of line =
The equation of the line is
The line is a dark line so inequality will be either ≤ or ≥.
Consider point (0,-5)which lie in the shaded region.
Plug x=0 and y=0 in the equation of line,
-5=
-5≤ -4 .
The inequality equation for the given graph is
y≤
no reason at all.....
Answer:
to me 18
Step-by-step explanation:
coz ur an adult and plus if u fall in love at the age of 2 that would be strange
Answer: As the data plan increases, the text messages also increases. It's Perfectly straight line and positive correlation.
Step-by-step explanation:
From the question, we are told that the correlation coefficient for the relationship that exists between the size of cell phone data plan, x, and number of text messages sent, y, is R=+0.97.
This shows that a positive correlation exist between both variables. A positive correlation is a relationship that exist between two variables whereby both variables move in tandem, that is, they move in the same direction. In this equation, a positive correlation exists as one variable increases, the other increases. As data plan increases, the text messages also increases.
Answer:
Step-by-step explanation:
We have been given that the amount of a persons paycheck p varies directly with the numbers of hours worked t.
Since we know that the equation for direct variation is in form: , where, k represents the constant of variation.
We are also told that for 16 hours of work, the paycheck is $124.00. We can represent our given information as:
Upon substituting p=124 and t=16 in directly proportional equation we will get,
Let us divide both sides of our equation by 16 to solve for k.
Upon substituting the value of constant of variation in our equation we will get,
Therefore, the equation represents the relationship between hours of work and pay.
6x4 + 7x2 – 3 = 0
5x6 + x4 + 12 = 0
x9 + x3 – 10 = 0
Answer:
Option A is correct
Step-by-step explanation:
We have been given four equations and we need to tell which one of them is quadratic
Case1:
In this we will use the formula
Here, a=x and b=2
The equation will become
Hence, after simplification equation will become
which is a quadratic equation because quadratic equation is the equation is the equation which has degree 2.
In this equation degree is 2 hence, quadratic
Case2:
is not quadratic since, degree in this equation is 4 not 2
Hence, biquadratic not quadratic
Case3:
is not a quadratic equation since, degree in this equation is 6.
Hence, not quadratic
Case4:
is not quadratic since, degree in this equation is 9
Hence, not quadratic
Therefore, Option A is correct