Find PD if coordinate P is -7 and coordinate of D is -1.

Shannon Andrews 2022-07-28 Answered
Find PD if coordinate P is -7 and coordinate of D is -1.
You can still ask an expert for help

Expert Community at Your Service

  • Live experts 24/7
  • Questions are typically answered in as fast as 30 minutes
  • Personalized clear answers
Learn more

Solve your problem for the price of one coffee

  • Available 24/7
  • Math expert for every subject
  • Pay only if we can solve it
Ask Question

Answers (1)

Lillianna Mendoza
Answered 2022-07-29 Author has 16 answers
Well, if we have PD that P is -7 and D is -1, the distance will bebetween the two coordinates.
so you have to do it basically by-1+7, does that help? because you must find the distance betweenthe two coords.
Not exactly what you’re looking for?
Ask My Question

Expert Community at Your Service

  • Live experts 24/7
  • Questions are typically answered in as fast as 30 minutes
  • Personalized clear answers
Learn more

You might be interested in

asked 2022-05-09
Suppose you have a pair of lines passing through origin, a x 2 + 2 h x y + b y 2 = 0, how would you find the equation of pair of angle bisectors for this pair of lines. I can do this for 2 separate lines, but I am not able to figure it out for a pair of lines. Can someone please help.
asked 2022-05-10
Given a lattice Γ C , a Theta function ϑ : C C is a holomorphic function with the following property:
ϑ ( z + γ ) = e 2 i π a γ z + b γ ϑ ( z )
for every γ Γ, and a γ , b γ C .

Exercise: A Theta function never vanishes iff ϑ ( z ) = e p ( z ) with p ( z ) a polynomial of degree at most 2.

Hint: The "only if" part is trivial. The hint is: show that log ( ϑ ( z ) ) = O ( 1 + | z | 2 ). I tried to apply log on both sides, or derive one and two times, or everything I could have thought of. I don't get where the square comes from.
asked 2022-07-02
The property I'm talking about is:
There is some partition of the plane figure P into n congruent figures for any n.
Is it true that only discs, sectors of discs, annuli, sectors of annuli and parallelograms have this property?
asked 2022-06-26
By Bertrand's postulate, we know that there exists at least one prime number between n and 2 n for any n > 1. In other words, we have
π ( 2 n ) π ( n ) 1 ,
for any n > 1. The assertion we would like to prove is that the number of primes between n and 2 n tends to , if n , that is,
lim n π ( 2 n ) π ( n ) = .
Do you see an elegant proof?
asked 2022-05-14
Show that the circumscribed circle passes through the middle of the segment determined by center of the incircle and the center of an excircle.
asked 2022-06-02
Let ABC be an acute angled triangle with circumcenter O. A circle passing through A and O intersects AB, AC at P, Q respectively. Show that the orthocentre of triangle OPQ lies on the side BC.
asked 2022-07-28
In each diagram, BD bisects