Find the values of x and y for the two intersecting lines.
1 answer:
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8, 16, 32, 64,…
×2 ×2 ×2
First Term: 8
Second Term: 16
Third Term: 32
Fourth Term: 64
Fifth Term: 128
Sixth Term: 256
Seventh Term: 512
Eighth Term: 1024
Ninth Term: 2048
Tenth Term: 4096
Eleventh Term: 8192
Twelfth Term: 16384
Thirteenth Term: 32768
×2 ×2 ×2
First Term: 8
Second Term: 16
Third Term: 32
Fourth Term: 64
Fifth Term: 128
Sixth Term: 256
Seventh Term: 512
Eighth Term: 1024
Ninth Term: 2048
Tenth Term: 4096
Eleventh Term: 8192
Twelfth Term: 16384
Thirteenth Term: 32768
Answer:
See below
Step-by-step explanation:
I will describe this set in R³. Let P=(x,y,z) be a point equidistant to A and B, that is, the distance from P to A is equal to the distance from P to B.
First, using the usual distance formula, the distance from P to A is equal to
On the other hand, the distance form P to B is equal to
P is equidistant from A and B if and only if P satisfies the equation d(P,A)=d(P,B), that is,
Take the square in both sides of this equation to get
You can simplify using difference of squares and multiplying like this:
which is the equation of a plane.