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Post New Question
All Questions
+0
235782 Questions
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4
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+245
Algebra
Evaluate a^3 - \dfrac{1}{a^3} if a - \dfrac{1}{a} = 0.
crimefightingvigiI
Nov 19, 2024
0
2
0
+245
Algebra
Let $a_1,$ $a_2,$ $a_3,$ $\dots$ be a sequence. If
a_n = a_{n - 1} + a_{n - 2}
for all $n \ge 3,$ and $a_{11} = 1$ and $a_{10} = 4,$ then find $a_6.$
crimefightingvigiI
Nov 19, 2024
0
2
0
+843
Geometry
A sphere is inscribed in a cone with height $3$ and base radius $3$. What is the ratio of the volume of the sphere to the volume of the cone?
AnswerscorrectIy
Nov 19, 2024
0
2
0
+843
Geometry
Rose has a spherical plum of radius $2$ and a spherical watermelon of radius $8$. She builds a glass sphere around the two fruits to contain them, making the sphere as small as possible. When she has done this, she places a golf ball inside
read more ..
AnswerscorrectIy
Nov 19, 2024
0
2
0
+843
Geometry
A sphere of radius $4$ inches is inscribed in a cone with a base of radius $8$ inches. In inches, what is the height of the cone? Express your answer as a decimal to the nearest tenth.
AnswerscorrectIy
Nov 19, 2024
0
2
1
+631
Geometry
Point $D$ is the midpoint of median $\overline{AM}$ of triangle $ABC$. Point $E$ is the midpoint of $\overline{AB}$, and point $T$ is the intersection of $\overline{BD}$ and $\overline{ME}$. Find the area of triangle $BET$ if $AB = 20$, $AC = 20$,
<
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siIviajendeukie
Nov 19, 2024
0
2
0
+631
Geometry
Let $M$, $N$, and $P$ be the midpoints of sides $\overline{TU}$, $\overline{US}$, and $\overline{ST}$ of triangle $STU$, respectively. Let $\overline{UZ}$ be an altitude of the triangle. If $\angle TSU = 60^\circ$ and $\angle STU = 45^\circ$,
read more ..
siIviajendeukie
Nov 19, 2024
0
2
0
+631
Geometry
In triangle $ABC$, $\angle A = 30^\circ$ and $\angle B = 90^\circ$. Point $X$ is on side $\overline{AC}$ such that line segment $\overline{BX}$ bisects $\angle ABC$. If $BC = 12$, then find the area of triangle $BXA$.
siIviajendeukie
Nov 19, 2024
Nov 18, 2024
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2
3
+24
Plz help asap!
Hi I would appreciate it if someone helps me solve the question: Factor as much as possible. Thanks!!
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crimefightingvigil
Nov 18, 2024
0
2
1
+1557
Geometry
In triangle ABC, the angle bisector of angle BAC meets BC at D, such that AD = AB. Line segment AD is extended to E, such that angle DBE = angle BAD = 17 degrees. Find angle ABD.
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parmen
Nov 18, 2024
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2
1
+1557
Geometry
In triangle ABC, angle ACB = 90 degrees. Let H be the foot of the altitude from C to side AB.
If BC = 1 and AH = 2, find CH.
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parmen
Nov 18, 2024
0
2
1
+1557
Geometry
Let ABC be a triangle, and let its angle bisectors be AD, BE, and CF which intersect at I. If DI=3, BD=4 and BI=6 then compute the area of triangle BID.
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parmen
Nov 18, 2024
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3
0
+842
Algebra
Let a and b be positive real numbers such that a + b = 1. Find the set of all possible values of a/b.
magenta
Nov 18, 2024
0
2
1
+842
Algebra
A right triangle with integer leg lengths is called cool if the number of square units in its area is equal to five times the number of units in the sum of the lengths of its legs. What is the sum of all the different possible areas of cool right
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magenta
Nov 18, 2024
0
3
0
+842
Algebra
The graphs of x = y^4 and x + y^2 = 1 + x^2 - y^3 intersect at two points. The distance between these points is of the form sqrt(u + v*sqrt(5)), where u and v are integers. Find the ordered pair (u,v).
magenta
Nov 18, 2024
0
2
1
+843
Geometry
The number of diagonals in a certain regular polygon is equal to $2$ times the number of sides. How many sides does this polygon have?
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AnswerscorrectIy
Nov 18, 2024
0
2
0
+843
Geometry
Two regular pentagons and a regular decagon, all with the same side length, can completely surround a point, as shown.
An equilateral triangle, a regular dodecagon, and a regular -gon, all with the same side length, also completely
read more ..
AnswerscorrectIy
Nov 18, 2024
0
2
0
+843
Geometry
A regular hexagon has a perimeter of $p$ (in length units) and an area of $A$ (in square units). If $A = 3,$ then find the side length of the hexagon.
AnswerscorrectIy
Nov 18, 2024
0
2
0
+843
Geometry
Point D is the midpoint of median AM of triangle ABC. Point E is the midpoint of AB, and point T is the intersection of BD and ME. Find the area of triangle BEC if [ABC] = 14.
AnswerscorrectIy
Nov 18, 2024
0
2
1
+843
Geometry
A rectangle contains a strip of width $1,$ as shown below. Find the area of the strip.
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AnswerscorrectIy
Nov 18, 2024
0
2
0
+843
Geometry
Point $P$ is on side $\overline{AC}$ of triangle $ABC$ such that $\angle APB =\angle PBA$, and $\angle ABC - \angle ACB = 24^\circ$. Find $\angle PBC$ in degrees.
AnswerscorrectIy
Nov 18, 2024
0
2
3
+1439
Counting
In how many ways can you distribute $8$ indistinguishable balls among $5$ distinguishable boxes, if at least three of the boxes must be empty?
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kittykat
Nov 18, 2024
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