Question

In circle O, CD = 44, OM = 20, ON = 19, , (The figure is not drawn to scale.)

Answer 1

this it

Answer 2

so these are all arc lengths?

Answer 3

CM=MD(perpendicular line from centre to chord bisects chord) Therefore, MD=44/2=22 22^2+20^2=OD^2(Pyth.theorm) OD=2(221)^(1/2) radius=2(221)^(1/2)
radius=2(221)^(1/2) Therefore 19^2+FN^2=884(Pyth.theorm) FN=(523)^(1/2)
EN=FN(perpendicular line from centre to chord bisects chord) therefore EN=2[(523)^(1/2)]=45.7383865(u round it off)

Answer 4

im lil but confused with this

Answer 5

Sorry Im In college So Its a Bit Hard To Explain Lol But Basicly Your Using Simple Functions To Solve The Problem

Answer 6

ok thankx

Answer 7

so whats differnet @Jhannybean

Answer 8

Nothing, i couldn't tell what Yumira's c,e,d,f were

Answer 9

20 Was C And Sorry Im Good At Math But HORRIBLE drawer Lol

Answer 10

Good job @Yumira

Answer 11

thankx @Yumira @Jhannybean

Answer 12

No Problem :D !

Answer 13

a. Find the radius. If your answer is not an integer, express it in radical form.
b. Find FN. If your answer is not an integer, express it in radical form.
c. Find EF. Express it as a decimal rounded to the nearest tenth.