Given:
Center of hyperbola is at (h,k).
To find:
The standard forms of a hyperbola.
Solution:
We know that, standard forms of a hyperbola are
1. For Horizontal hyperbola:
2. For Vertical hyperbola:
where, (h,k) is center of the hyperbola.
Therefore, the correct option is B.
Answer:
from the values you get
*make a dotted line to intersect the line (do this for both the highest value and lowest value)
* subtract the lowest value from the lowest value
that will be the slop for yaxis
511/8-243/4
511/8-486/8=25/8
Answer:
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Step-by-step explanation:
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This is an arithmetic sequence because each term is 7 greater than the previous term, so 7 is what is called the common difference...
Any arithmetic sequence can be expressed as:
a(n)=a+d(n-1), a=first term, d=common difference, n=term number.
We know a=1 and d=7 so:
a(n)=1+7(n-1)
a(n)=1+7n-7
a(n)=7n-6
The above is the "rule" for the nth term.
