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biostudent123 biostudent123
wrote...
Posts: 105
Rep: 1 0
10 years ago
A circle has the equation 3(x-4)^2 + 3y^2 = 12, find the center (h,k) and radius(r)....graph the circle, and find the intercepts (X and y )?

Here is what i found
Radius: 6
Center(h,k): (-4,0)
Graph: I circles 2,4,6 on x axis , with points on 4 and 2
Intercepts: This one is complicated, i get stuck on it help plez

Please let me know if the info above is right.
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wrote...
Staff Member
Educator
10 years ago
Standard equation of a circle with center (h,k) and radius r:

(x - h)2 + (y - k)2 = r2

Let's say you have: 2(x-3)2 + 2y2=8

Therefore:

2(x - 3)2 + 2y2 = 8
(x - 3)2 + y2 = 4
(x - 3)2 + (y - 0)2 = 4
Center is (3,0), radius = 2.
Mastering in Nutritional Biology
Tralalalala Slight Smile
biostudent123 Author
wrote...
10 years ago
Hello, Padre i got the radius, and center right, just dont know how to find intercepts.
wrote...
Staff Member
Educator
10 years ago
(1,0), (5,0)
Mastering in Nutritional Biology
Tralalalala Slight Smile
biostudent123 Author
wrote...
10 years ago
it came out wrong, how did you find that (1,0)(5,0) i got completely different
wrote...
Staff Member
Educator
10 years ago
I figured that the center is at 3,0 and the radius is 2, so I took two to the left and two to the right.
Mastering in Nutritional Biology
Tralalalala Slight Smile
wrote...
10 years ago
To find the intercepts, you sub 0 in for x or y. i.e. If you're finding the y intercept, the x co-ordinate will be 0 so sub 0 in for that etc. Alternatively you can graph it and find them visually similiar to padre's method.
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