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magenta
Nombre de usuario
magenta
Puntuación
661
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Preguntas
113
Respuestas
19
158 Questions
19 Answers
0
1
0
+661
Geometry
In right triangle $ABC,$ $\angle C = 90^\circ$. Median $\overline{AM}$ has a length of 1, and median $\overline{BN}$ has a length of 1. What is the length of the hypotenuse of the triangle?
magenta
10 hours ago
0
1
0
+661
Counting
In how many ways can three pairs of siblings from different families be seated in two rows of three chairs, if siblings may not sit next to each other in the same row?
magenta
4 sept 2024
0
1
0
+661
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.
magenta
3 sept 2024
0
1
0
+661
Counting
Four children and four adults are to be seated at a circular table. In how many different ways can they be seated if all the children are together? (Two seatings are considered the same if one can be rotated to form the other.)
magenta
30 ago 2024
0
1
1
+661
Geometry
A rectangular prism has a length of $3$, a width of $5$, and a height of $11$. What is the distance between two opposite corners of the prism?
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magenta
24 ago 2024
0
1
2
+661
Counting
A coin is tossed $12$ times. How many different sequences of tosses could there have been, if the number of heads was at least $5?$
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magenta
18 ago 2024
0
1
0
+661
Counting
In how many ways can we distribute 13 pieces of identical candy to 3 kids, if the two youngest kids are twins and insist on receiving an equal number of pieces?
magenta
18 ago 2024
0
3
1
+661
Geometry
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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magenta
15 ago 2024
0
1
1
+661
Number Theory
Find the smallest positive integer $N$ such that
N &\equiv 2 \pmod{5}, \\
N &\equiv 2 \pmod{7}.
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magenta
14 ago 2024
+1
3
1
+661
Number Theory
When $N$ is divided by $10$, the remainder is $a$. When $N$ is divided by $2$, the remainder is $b$. What is $N$ modulo $20$, in terms of $a$ and $b$?
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magenta
14 ago 2024
0
4
0
+661
Geometry
Chords $\overline{AB}$ and $\overline{CD}$ of a circle meet at $P$. If $AP = 3 \cdot PB$, then what is $AB$?
magenta
10 ago 2024
0
2
1
+661
Geometry
A semicircle is inscribed in triangle $XYZ$ so that its diameter lies on $\overline{YZ}$, and is tangent to the other two sides. If $XY = 10,$ $XZ = 10,$ and $YZ = 10 \sqrt{2},$ then find the area of the semicircle.
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magenta
10 ago 2024
0
1
1
+661
Algebra
I drove to the beach at a rate of 40 miles per hour. If I had driven at a rate of 50 miles per hour instead, then I would have arrived 45 minutes later. How many miles did I drive?
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magenta
10 ago 2024
0
1
0
+661
Algebra
Find the real number k such that f(x) = f(k - x) for all real numbers x, where
f(x) = 3x^2 - 4x + 2x^2 + 15x.
magenta
10 ago 2024
0
1
0
+661
Algebra
Let $b$ be a constant. What is the smallest possible degree of the polynomial $f(x) + b \cdot g(x)$, where $f(x) = 2x^5 - 6x^4 - 4x^3 + 12x^2 + 7x - 5$ and $g(x) = x^15 - 3x^14 - 2x^13 - 6x^12 + 14x - 10$?
magenta
10 ago 2024
0
1
1
+661
Coordinate question
Find all points $(x,y)$ that are $5$ units away from the point $(2,7)$ and that lie on the line $y = 5x - 28.$
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magenta
9 ago 2024
0
4
0
+661
Geometry
Two tangents $\overline{PA}$ and $\overline{PB}$ are drawn to a circle, where $P$ lies outside the circle, and $A$ and $B$ lie on the circle. The length of $\overline{AB}$ is $4,$ and the circle has a radius of $5.$ Find the length $AB.$
lee mas ..
magenta
6 ago 2024
0
3
1
+661
Geometry
A circular table is pushed into a corner of the room, where two walls meet at a right angle. A point P on the edge of the table (as shown below) has a distance of 6 from one wall, and a distance of 6 from the other wall. Find the radius of the
lee mas ..
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magenta
6 ago 2024
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