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Post New Question
All Questions
+0
236050 Questions
+1
45
0
+1911
hard counting problem
Find the number of ways of choosing three circles below, so that no two circles are next to each other.
tomtom
Dec 22, 2023
+1
16
2
+1521
Polygon
Let P_1 P_2 P_3 \dotsb P_{10} be a regular polygon inscribed in a circle with radius $1.$ Compute
P_1 P_2 + P_2 P_3 + P_3 P_4 + \dots + P_9 P_{10} + P_{10} P_1
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blackpanther
Dec 22, 2023
-1
47
0
+1521
circles
In rectangle $EFGH$, let $M$ be the midpoint of $\overline{EF}$, and let $X$ be a point such that $MH = MX$, as shown below. If $\angle EFH = 30^\circ$ and $\angle MHX = 60^\circ,$ then find $\angle XHG,$ in degrees.
blackpanther
Dec 22, 2023
-1
42
0
+1521
Circles
In the diagram, chords $\overline{XY}$ and $\overline{VW}$ are extended to meet at $U.$ If $\angle U = 30^\circ$, minor arc $XY$ is $180^\circ$, and minor arc $VW$ is $90^\circ$. Find arc $WY$, in degrees.
blackpanther
Dec 22, 2023
-1
37
0
+1521
Semicircles
In triangle $ABC,$ $\angle B = 90^\circ.$ Semicircles are constructed on sides $\overline{AB},$ $\overline{AC},$ and $\overline{BC},$ as shown below. Find the area of the shaded region.
blackpanther
Dec 22, 2023
0
46
1
+1521
Area
The rectangle below has been divided into unit squares. Find the total area of the blue shaded region, in square units.
read more ..
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blackpanther
Dec 22, 2023
0
29
0
+1521
triangle
Point $P$ is on side $\overline{AC}$ of triangle $ABC$ such that $\angle APB =\angle ABP$, and $\angle ABC - \angle BAC = 42^\circ$. Find $\angle PBC$ in degrees.
blackpanther
Dec 22, 2023
-1
44
0
+1521
Circle
In the diagram below, chords $\overline{AB}$ and $\overline{CD}$ are perpendicular, and meet at $X.$ Find the diameter of the circle.
blackpanther
Dec 22, 2023
-1
28
1
+1521
Circle
A sector of a circle is shown below. The sector has an area of $60 \pi.$ What is the radius of the circle?
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blackpanther
Dec 22, 2023
0
18
1
+4
Inequalities
Let be real numbers such that
What is the largest possible value of
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ndoxxx
Dec 22, 2023
0
30
1
+1455
coordinates
What is the area of the region bounded by the graphs of $y = |x + 2| - |x - 2|$ and $y = |x + 1| - |x - 5|$?
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kittykat
Dec 22, 2023
0
35
1
+1455
Minimum
What is the minimum possible perimeter of a triangle two of whose sides are along the $x$- and $y$-axes and such that the third contains the point $(1,1)$?
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kittykat
Dec 22, 2023
0
31
1
+1455
Coordinates
Find the minimum distance from any lattice point to the line $y = \frac{5}{3} x + \frac{12}{7}.$
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kittykat
Dec 22, 2023
0
21
2
+1678
square and triangles
The diagram below consists of a small square, four equilateral triangles, and a large square. Find the area of the large square.
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wiseowl
Dec 22, 2023
0
27
0
+1678
cyclic quadrilateral
In cyclic quadrilateral $PQRS,$
angle P = angle Q = angle R
Find the largest angle in quadrilateral $PQRS,$ in degrees.
wiseowl
Dec 22, 2023
0
39
0
+1678
Circles
Trapezoid $HGFE$ is inscribed in a circle, with $\overline{EF} \parallel \overline{GH}$. If arc $GH$ is $66$ degrees, arc $EH$ is $x^2 + 8x$ degrees, and arc $FG$ is $25 + 16x$ degrees, where $x > 0,$ find arc $EPF$, in degrees.
wiseowl
Dec 22, 2023
0
23
0
+1678
circles
In the diagram below, $O$ is the center of the circle, and $\overline{UV}$ is a diameter. Find $\angle XYZ$, in degrees.
wiseowl
Dec 22, 2023
0
29
1
+1678
circle angles
Points $L$ and $M$ lie on a circle $\omega_1$ centered at $O$. The circle $\omega_2$ passing through points $O,$ $L,$ and $M$ is drawn. If the measure of arc $LM$ in circle $\omega_1$ is $90^\circ,$ and the radius of $\omega_1$ is 1, then find
read more ..
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wiseowl
Dec 22, 2023
0
47
0
+1678
Geometry
In the figure, if the measure of arc $FG$ is $118^\circ$, the measure of arc $FQ$ is $25^\circ$, and $FR = FQ,$ then what is $\angle RPG$, in degrees?
wiseowl
Dec 22, 2023
0
36
1
+1768
Trapezoid
Trapezoid $ABCD$ is inscribed in the semicircle with diameter $\overline{AB}$, as shown below. Find the radius of the semicircle. Find the area of ABCD.
PQDC is a square.
read more ..
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bader
Dec 22, 2023
0
39
0
+1911
Triangle
Triangle ABC has sides AB = 7, BC = 8, and AC = 9. Point C is reflected over line AB to create point C'. Next, point B is reflected over line AC' to create point B'. Find the area of triangle B'C'C.
tomtom
Dec 22, 2023
0
40
1
+101
Geometry problem
A conical frustum has bases with radii of 9 and 12, and a height of 4 The total surface area of the frustum is A, in square units, and the volume of the frustum is V, in cubic units. Find A+V
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Vxritate
Dec 22, 2023
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