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Post New Question
All Questions
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235632 Questions
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1
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+113
Geometry
Point $A$ is reflected over the line shown below to point $B$. Find the coordinates of $B$.
Write your answer as an ordered pair $(x,y)$.
The line is y = x + 3, and A = (7,1).
crimefightingvigiI
4 hours ago
0
1
1
+113
Geometry
The graph of the equation
4x^2 - 12x + 4y^2 + 16y + 17 = -4x + 2y + 5
is a circle. Find the radius of the circle.
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crimefightingvigiI
4 hours ago
+1
1
1
+113
Geometry
In trapezoid $PQRS,$ $\overline{PQ} \parallel \overline{RS}$. Let $X$ be the intersection of diagonals $\overline{PR}$ and $\overline{QS}$. The area of triangle $PQX$ is $4,$ and the area of triangle $PSR$ is $8.$ Find the area of trapezoid
read more ..
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crimefightingvigiI
6 hours ago
0
1
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+113
Geometry
Let $WXYZ$ be a trapezoid with bases $\overline{XY}$ and $\overline{WZ}$. In this trapezoid, $\angle ZXW = 120^\circ$, $\angle XWZ = 60^\circ$, and $\angle XYZ = 120^\circ$. Find $\angle YXZ$, in degrees.
crimefightingvigiI
6 hours ago
0
1
0
+113
Geometry
In triangle $PQR,$ $M$ is the midpoint of $\overline{PQ}.$ Let $X$ be the point on $\overline{QR}$ such that $\overline{PX}$ bisects $\angle QPR,$ and let the perpendicular bisector of $\overline{PQ}$ intersect $\overline{PX}$ at $Y.$ If $PQ = 36$, $PM
read more ..
crimefightingvigiI
6 hours ago
Nov 20, 2024
0
1
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+534
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?
cooIcooIcooI17
10 hours ago
0
1
1
+534
Counting
In a row of five squares, each square is to be colored either red, yellow, or blue, so that no two consecutive squares have the same color. How many ways are there to color the five squares, if there must be at least three yellow squares?
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cooIcooIcooI17
10 hours ago
0
1
0
+534
Counting
Find the coefficient of u^2*v^9 in (2u - 3*v^3)*5*(3u^3 - 2v^5)^3.
cooIcooIcooI17
10 hours ago
0
1
0
+534
Counting
Find the constant term in the expansion of (2z - 1/sqrt(z))*5*(z - 1/sqrt(z))^3.
cooIcooIcooI17
10 hours ago
-1
1
0
+113
Algebra
The roots of Ax^2+Bx+1 are the same as the roots of x^2- 3x + 5 + 4x^2 - 5x + 7. What is A+B?
crimefightingvigiI
Nov 20, 2024, 4:44:52 PM
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1
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+113
Algebra
Find the discriminant of the quadratic 5x^2 - 2x + 8 - 2x^2 + 6x + 2.
crimefightingvigiI
Nov 20, 2024, 4:18:52 PM
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1
1
+113
Algebra
Find the largest integer k such that the equation 5x^2 - kx + 8 - 2x^2 + 25 =0 has no real solutions
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crimefightingvigiI
Nov 20, 2024, 2:51:26 PM
+1
1
1
+113
Algebra
Fill in the blanks to make a quadratic whose roots are $1$ and $-1.$
x^2 + ___ x + ___
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crimefightingvigiI
Nov 20, 2024, 2:51:14 PM
0
1
1
+113
Algebra
Real numbers a and b satisfy
a + ab = 250
a - ab = -240
Enter all possible values of a, separated by commas.
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crimefightingvigiI
Nov 20, 2024, 2:51:00 PM
0
1
1
+113
Number Theory
You have a total supply of $1000$ pieces of candy, and an empty vat. You also have a machine that can add exactly $5$ pieces of candy per scoop to the vat, and another machine that can remove exactly $3$ pieces of candy with a different scoop from
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crimefightingvigiI
Nov 20, 2024, 2:50:44 PM
-1
1
0
+113
Number Theory
A positive integer is called terrific if it has exactly $10$ positive divisors. What is the smallest number of primes that could divide a terrific positive integer?
crimefightingvigiI
Nov 20, 2024
-1
1
0
+113
Number Theory
A positive integer is called terrific if it has exactly $10$ positive divisors. What is the largest number of primes that could divide a terrific positive integer?
crimefightingvigiI
Nov 20, 2024
-1
1
0
+113
Number Theory
A positive integer is called terrific if it has exactly $10$ positive divisors. What is the smallest terrific positive integer?
crimefightingvigiI
Nov 20, 2024
0
1
0
+243
Number Theory
A positive integer is called nice if it is a multiple of $8.$
A certain nice positive integer $n$ has exactly $9$ positive divisors. How many prime numbers are divisors of $n?$
bIueb3rry
Nov 20, 2024
0
1
0
+243
Number Theory
A positive integer is called nice if it is a multiple of $8.$
A certain nice positive integer $n$ has exactly $9$ positive divisors. What is the smallest possible value of $n?$
bIueb3rry
Nov 20, 2024
0
1
0
+243
Number Theory
Find the $4000$th digit following the decimal point in the expansion of $\frac{1}{17}$.
Be sure to include complete explanations with your answer, using complete sentences. Imagine you were going to show your solution to a classmate,
read more ..
bIueb3rry
Nov 20, 2024
0
1
0
+113
really help me
Find the largest value of $x$ such that $3x^2 + 17x + 15 = 2x^2 + 21x + 12 - 5x^2 + 17x + 34.$
crimefightingvigiI
Nov 20, 2024
+1
1
1
+113
plz help
Fill in the blanks to make a quadratic whose roots are $1$ and $-1.$
x^2 + ___ x + ___
●
crimefightingvigiI
Nov 20, 2024
+1
1
0
+113
help help help
Write the equation of the line below in the form Ax+By=C, where A, B, and C are integers with greatest common divisor 1 and A is positive.
The line passes through (-2,5) and (9,1).
crimefightingvigiI
Nov 20, 2024
+1
1
1
+113
help with algebra
The system of equations
\frac{xy}{x + y} = 1, \quad \frac{xz}{x + z} = 1, \quad \frac{yz}{y + z} = 2
has exactly one solution. What is $z$ in this solution?
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crimefightingvigiI
Nov 20, 2024
0
1
0
+293
Algebra
In a store window, there was a box of berries having a total weight of 200 kg. The berries were 99% water, by weight. After two days in the sun, the water content of the berries was only 75%, by weight. What was the total weight of
read more ..
MeIdHunter
Nov 20, 2024
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