<em>Standard equation of hyperbola is </em>
.
<em>Comparing given info with standard equation, we get
</em>a(vertices)= +3 and -3
foci =
.
Graph the easier one first
from 5-x for 3≤x≤5
so we see the ≤ for both so filled in circles
graph f(x)=5-x from x=3 to x=5
plot (3,2) and (5,0) and connect them and fill in the points/dots
that's only the 3rd graph
Answer:
Step-by-step explanation:
You can simplify this, but not "solve" it. Subtracting 5 from both sides yields
-3x + 6y = -2.
You could graph this easily by finding the x- and y-intercepts. To find the x-intercept, set y = 0: -3x + 6(0) = -2. Then x = 2/3 and the x-intercept is (2/3, 0).
To find the y-intercept, set x = 0: -3(0) + 6y = -2, or y = -1/3 => (0, -1/3)
Plot these two intercepts and draw a line through them.
Answer:
so you add then multiply then subtract
Step-by-step explanation: