+0  
 

Best Answer 

 #9
avatar+129852 
+16

Here's 20

Center (1,2)   Point (0,6)   So....we can find the radius using the distance formula

r = √[(1-0)^2  + (6-2)^2] = √[(1) + 4^2] = √[1 + 16] = √17

So...we have

(x-h)^2 + (y-k)^2 = r^2     where (h,k) is the center  and r is the radius

(x-1)^2 + (y-2)^2  = 17

 Jun 13, 2014
 #1
avatar+2353 
+13

Nope, but it wasn't that hard to go to page 801.

for 32, the center of the circle is at (p,q) = (0,0) and the radius 3

Since the general equation of a circle is given by

$$(x-p)^2+(y-q)^2 = r^2$$ where (p,q) is the center and r the radius

the equation of this circle is

$$(x-0)^2 + (y-0)^2 = 3^2 \Rightarrow x^2+ y^2 = 9$$

Similarly for 36 we find

(p,q) = (-1,1) and r = 2

Therefore

$$(x--1)^2 + (y-1)^2 = 2^2 \Rightarrow (x+1)^2 + (y-1)^2 = 4$$

Reinout 

 Jun 13, 2014
 #2
avatar+279 
0

thank you very much Reinout! sorry for the link!

 Jun 13, 2014
 #3
avatar+2353 
+5

That's all right,

I wouldn't have known how else you could've referred me to that page.

 Jun 13, 2014
 #4
avatar+279 
0

What you Mean?

I know I Tried to Copy and Paste the Link to Test it Out...And it Referred Me to the Correct link, You Just Had to Type In the Number?

Maybe i Copied it wrong.

 

 Jun 13, 2014
 #6
avatar+279 
0

Oh, How odd!

I Clicked on that link and It Said Session Unavailable?

I wont Sweat it :)

 

Have a Greate Day!

 Jun 13, 2014
 #7
avatar+2353 
+5

Haha yeah I had that too, but if you try again it'll send you through.

 

You have a great day too 

 Jun 13, 2014
 #8
avatar+279 
0

If You Aren't too Busy Can You Show me #20 On the Same Page?

I Would Be very Happy With Any More Help!

 Jun 13, 2014
 #9
avatar+129852 
+16
Best Answer

Here's 20

Center (1,2)   Point (0,6)   So....we can find the radius using the distance formula

r = √[(1-0)^2  + (6-2)^2] = √[(1) + 4^2] = √[1 + 16] = √17

So...we have

(x-h)^2 + (y-k)^2 = r^2     where (h,k) is the center  and r is the radius

(x-1)^2 + (y-2)^2  = 17

CPhill Jun 13, 2014
 #10
avatar+279 
+5

Thank You So Much CPhill!

I Needed That,

Very good Explaining too!

 Jun 13, 2014
 #11
avatar
0

Common Core

yuck.

 Jun 13, 2014

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