16 out of a number is equal to 8 find that number.
SOLUTION
representing the unknown value by C,
I think C= 2
because 16/C=8
making C the subject, Multiply both sides by C and divide bother sides by 8.
I hope this helps
16/5 is the slope of the lone on simplified form
Answer:
Since the question is indicating to use a graphing calculator, we can assume that we would be required to graph both of the equations.
Red = 
Blue = 
By graphing those equations, we can determine the solution(s)
The points where the graphs intersect would be your coordinates to derive your solution
Red = (1.864, 1.966)
Blue = (-0.427, 1.254)
The solutions would be the x-value of the ordered pair, in this case,
x = 1.864 AND x = -0.427
4m-t=m
Solution: collect d like term's
4m-m=t
3m=t
m=t/3
Check the picture below.
so, the hyperbola looks like so, clearly a = 6 from the traverse axis, and the "c" distance from the center to a focus has to be from -3±c, as aforementioned above, the tell-tale is that part, therefore, we can see that c = 2√(10).
because the hyperbola opens vertically, the fraction with the positive sign will be the one with the "y" in it, like you see it in the picture, so without further adieu,
