The solution graph provided shows a shaded region below the line y = x + 2. This line has a slope of 1 and a y-intercept of 2.
To determine the correct system of linear inequalities represented by the graph, we need to consider the shading and the type of inequalities involved.
Looking at the shaded region below the line, we can see that it includes the points that satisfy the inequality y ≤ x + 2. This means that y is less than or equal to x + 2.
Therefore, the correct system of linear inequalities represented by the solution graph is:
y ≤ x + 2.
Option C: -5 < x < 5 and y ≤ x + 2 satisfies this condition.
eclipse
circle
hyperbola
Answer:
The answer is Ellipse
Step-by-step explanation:
Answer:
its not parabola for plato i got it wrong
Step-by-step explanation:
Answer:
14a^2
Step-by-step explanation:
3a^2+4a^2+7a^2
Combine like terms
Factor out a^2
a^2(3+4+7)
a^2(14)
14a^2
Answer:
14 a²
Step-by-step explanation:
3a² + 4a² + 7a²
collect like terms
(3 + 4 + 7)a² .. ( factor out :- a²)
calculate the sum
14 a²
x
y
−2
−1
0
1
2
To create a table of values for the given function f(x) = -4x + 3, we need to substitute the given values of x into the function and calculate the corresponding y values.
Here's the table:
x y
-2 11
-1 7
0 3
1 -1
2 -5
To find the corresponding y values, we plug each x value into the function:
f(-2) = -4(-2) + 3 = 11
f(-1) = -4(-1) + 3 = 7
f(0) = -4(0) + 3 = 3
f(1) = -4(1) + 3 = -1
f(2) = -4(2) + 3 = -5
So, the table of values for the function f(x) = -4x + 3 is as follows:
x y
-2 11
-1 7
0 3
1 -1
2 -5
Answer:
When you will draw two parallel lines , and a Transversal cutting it
The Transversal may cut the parallel lines in two ways
(a)The Transversal may be perpendicular to two lines
(b) The Transversal may cut the two parallel lines which are not perpendicular.
In both the cases , 8 angles will be formed and sum of all the angles will be 720°.
When you will consider case a , there will be exactly 8 right angles.
When you will consider case b, there will be no angle equal to 90°, but sum of total angle is 720°, which will be equal to 8 right angles.