Answer:
6x + 2 is your answer I THINK
Answer: D
<u>Step-by-step explanation:</u>
End behavior is determined by two factor:
1. Coefficient - determines right side:
- If the leading coefficient is POSITIVE, then right side goes to +∞
- If the leading coefficient is NEGATIVE, then right side goes to -∞
2. Degree - determines left side:
- If degree is EVEN, then left side is SAME as right side
- If degree is ODD, then left side is OPPOSITE of right side
******************************************************************************************
-x³ + 2
Leading coefficient is NEGATIVE, so right side goes to -∞ (decreases)
Degree is ODD, so left side is opposite of right side → goes to +∞ (increases)
Answer:
the coordinates are-
(3,3)
(0,5)
(0,3)
thenks and mark me brainliestt :))
Answer:
A. b2 – 4ac = –12
Step-by-step explanation:
discriminant must be minus cause the graph doesn't cross the x-axis .in other words it doesn't have an answer.plus , the "a" of the equation is minus too.
Answer:
A)
Step-by-step explanation:
1) To answer this question, we must remember what this discriminant stands for:
2) We must plug in this discriminant, in the square root of Quadratic Formula, to find its roots, i.e.:
The discriminant is a radicand.
3) The graph above shows us no Real roots for this equation then we have roots ∈ Complex Numbers, in other words:
4) So, it's A.
<h3>
Answer:</h3>
A: see below
B: no
<h3>
Step-by-step explanation:</h3>
Part A. The first equation graphs as the area below the dashed line with y-intercept -7 and slope 2.
The second equation graphs as the area above the solid line with x-intercept 6 and y-intercept 3.
The doubly-shaded area representing the solution space is that space approximately the upper-right quadrant of the four sections of the coordinate plane created by the intersection of the lines.
Part B. The point (3, -7) is in the lower-right quadrant of the sections of the coordinate plane described in part A. Thus it is NOT A SOLUTION.
The point (3, -7) fails to satisfy the second inequality. That is ...
-7 ≥ -1/2·3 +3 = 3/2 . . . . is NOT TRUE
In order to be part of the solution space, a point must satisfy <em>both</em> inequalities.