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why isnt the answer to the y/x 3????
Find the center of the circle passing through the points (-1,0), (1,0), and (3,1). Express your answer in the form "(a,b)."
A line with slope 3 is 2 units away from the origin. Find the area of the triangle formed by this line and the coordinate axes.
The circles x^2 + y^2 = 4 and (x - 2)^2 + (y - 3)^2 = 7 intersect in two points A and B. Find the slope of \overline{AB}.
The graph of the equation
is a circle. Find the radius of the circle. is the radiusare there any hints or solutions here??
OPQRSTUVWX is a regular decagon. A rotation of
degrees about U maps X to R. Given , findTwo lines
and m intersect at O at an angle of . Let A be a point inside the acute angle formed by and m. Let B and C be the reflections of A in lines and m, respectively. Find the number of degrees in .Equilateral triangle ABC has centroid G. Triangle A'B'C' is the image of triangle ABC upon a dilation with center G and scale factor -2/3. Let K be the area of the region that is within both triangles. Find K/[ABC].
my answer for number 1 is 774pi
and number 2 is 432 pi.
The two bases of a right conical frustum have radii 12 and 9. The two bases are 4 units apart. Let the volume of the frustum be V cubic units and the total surface area of the frustrum be A square units. Find V + A.
A
circular sector with radius 15 is rolled to form a cone. Find the volume of the cone.hmm, it seems i got the answer by subtracting the volume of the prism from the 4 pyramid shaped things. Thanks anyways!
yes, yours was correct
my radius of the sphere was 7. what is the little r??
my traingle was a 5-2sqrt6-7. the answer was 196pi
can you help on these two??
yea my dad said it was easier viewing it in 2D with the plane as a line. then the pythag made radii 7. then it was easy
hmmm... i used some weird guessing/intuition and got half of the correct answer of number 1...
Let ABCDEFGH be a rectangular prism, as shown. The areas of faces ABCD, ABFE, and ADHE are 56, 110, and 385, respectively. Find the volume of the rectangular prism.
The total area of all the faces of a rectangular prism is 22, and the total length of all its edges is 24. Find the length of the internal diagonal of the prism.
also, is (iii) 36pi? the radius is 3.
i am stuck on visualiztion for (ii) and i think (i) is 1152/pi
A rectangle with height 8 and length 24 is wrapped around a cylinder with height 8. The rectangle perfectly covers the curved surface of the cylinder without overlapping itself at all. What is the volume of the cylinder?
A plane intersects a sphere, forming a circle that has area 24pi. If this plane is 5 units from the center of the sphere, then what is the surface area of the sphere?
A sphere is inscribed in a cylinder so that it is tangent to both bases of the cylinder, and tangent to the curved surface of the cylinder all the way around. If the volume of the cylinder is 54pi, then what is the volume of the sphere?
seems correct. how did you do that?
still stuck
hmm.. that is the power of a point theorem right?? i think it works for secants/tagents too
thanks. can you help me on this?
In the adjoining figure, AB is tangent at A to the circle with center O , point D is interior to the circle, and DB intersects the circle at C. If BC = DC = 3,OD = 2 , and AB = 6, then find the radius of the circle.
it was correct.
i was also stumped about 27 and 6. the diageam was corect
i need help with some tangent/circle problems
Two circles have the same center. A chord of the larger circle is tangent to the smaller circle. If the length of the chord is 12, then find the area of the region inside the larger circle but outside the smaller circle.
The circular table in the diagram is pushed tangent to two perpendicular walls. The distances from on the circumference to the two walls are 27 and 6. What is the radius of the table?
Given regular pentagon ABCDE , a circle can be drawn that is tangent to DC at D and to AB at A. What is the number of degrees in minor arc AD?
Points B and A are on a circle with center at O, and point P is outside the circle such that PA and PB are tangent to the circle. Find AB if PA=12 and the radius of the circle is 9.
yea, I used several equations
EDIT: i got it
Two altitudes of a triangle have lengths 12 and 14. What is the longest possible length of the third altitude, if it is a positive integer?