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All Questions
+0
236265 Questions
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1
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+681
Geometry
Which of the following shapes can be folded into a regular tetrahedron? Select all that apply.
read more ..
cooIcooIcooI17
Dec 30, 2024
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1
0
+681
Geometry
Let ABCDEFGH be a cube. Find $\angle ACG$ in degrees.
cooIcooIcooI17
Dec 30, 2024
0
1
0
+681
Geometry
In unit square ABCD, E and F are the midpoints of $\overline{AD}$ and $\overline{AB},$ respectively. The square is then folded along the edges of triangle $CEF,$ so that triangles $AEF,$ $CDE,$ $BCF,$ and $CEF$ form the faces of a pyramid. Find
read more ..
cooIcooIcooI17
Dec 30, 2024
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1
0
+681
Geometry
All the sides of a regular tetrahedron have length. Find the volume of the tetrahedron.
cooIcooIcooI17
Dec 30, 2024
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1
0
+1375
Geometry
Triangular pyramid BCDG is cut from cube ABCDEFGH. The triangular pyramid is then placed on a surface with triangle BCD as the base. Given that the side length of the cube is 1, find the height of the pyramid.
learnmgcat
Dec 30, 2024
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1
0
+1375
Geometry
ABCDE is a right square pyramid. Find the total surface area of the pyramid.
learnmgcat
Dec 30, 2024
0
1
0
+1375
Geometry
Three face diagonals of a rectangular prism have lengths $5,$ $5,$ and $5.$ Find the length of its space diagonal.
learnmgcat
Dec 30, 2024
0
1
0
+1375
Geometry
ABCDEFGH is a rectangular prism. The volume of pyramid $BEFG$ is $5.$ Find the volume of the whole rectangular prism.
learnmgcat
Dec 30, 2024
Dec 29, 2024
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3
+4
Simplify the expression: (3 + 2i) / (1 - i), where 'i' is the imaginary unit (i² = -1)
Simplify the expression: (3 + 2i) / (1 - i), where 'i' is the imaginary unit (i² = -1)
CocoOwen
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RevanthKT
Dec 29, 2024
Dec 28, 2024
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1
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+681
Geometry
The Varignon parallelogram of a kite always be what kind of quadrilateral? Select all the answers that apply.
The Varignon parallelogram of a parallelogram always be what kind of quadrilateral? Select all the answers that
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cooIcooIcooI17
Dec 28, 2024
0
1
0
+681
Geometry
What kind of quadrilateral has the property that the diagonals of the quadrilateral always divide it into four triangles that are congruent? Select all the answers that apply.
What kind of quadrilateral has the property that the
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cooIcooIcooI17
Dec 28, 2024
-1
2
1
+681
Geometry
Trapezoid ABCD has bases \overline{AB} and \overline{CD}. The extensions of the two legs of the trapezoid intersect at $P$. If $[PBC] = 15$ and $CD = 3 \cdot AD,$ what is $[ABCD]$?
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cooIcooIcooI17
Dec 28, 2024
0
2
0
+681
Geometry
Trapezoid ABCD has bases \overline{AB} and \overline{CD}. The extensions of the two legs of the trapezoid intersect at $P$. If $[ABD]=8$ and $[PBC]=8$, then what is $[PAB]$?
cooIcooIcooI17
Dec 28, 2024
+1
1
1
+5
Polynomial
Given polynomial P(x) = ax^7 + bx^3 +cx - 5, where a,b,c are coefficients. Knowing that P(-7) = 7. Calculate the value of P(11)
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Skibidi
Dec 28, 2024
0
2
0
+12
Algebra
Find constants A and B such that
(2x + 11)/(x^2 - 6x + 5) = A/(x - 3) + B/(x + 4)
for all x such that x neq 7 and x neq 8
hemiiI8675
Dec 28, 2024
0
2
1
+12
Algebra
Let f(x) = lfloor (2 - 3x)/(3x + 8) \rfloor
Evaluate $f(1)+f(2) + f(3) + \dots + f(999)+f(1000).$ (This sum has $1000$ terms, one for the result when we input each integer from $1$ to $1000$ into $f$.)
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hemiiI8675
Dec 28, 2024
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2
1
+12
Algebra
Let a and b be real numbers such that a^3 + 3ab^2 = 679 and 3a^3 - ab^2 = 615. Find a - b.
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hemiiI8675
Dec 28, 2024
0
1
2
+16
Hard Algebra Problem
For let be the function defined as follows:
Let Compute the number of points in which the graphs of and intersect.
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CocoOwen
Dec 28, 2024
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1
+199
Counting
Not including the identity transformation, the eleven transformations that preserve the regular hexagon shown are counterclockwise rotations by $60^\circ,$ $120^\circ,$ $180^\circ,$ $240^\circ$ and $300^\circ$ and reflections across the six dashed lines
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Boseo
Dec 28, 2024
Dec 27, 2024
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1
0
+825
Algebra
Let S be the set of all real numbers of the form
(a_1)/(3) + (a_2)/(3^2) + (a_3)/(3^3) + ...
where (a_i) is equal to either 0 or 1 or 2 for each i.
(a) Is the number 1/4 in the set S?
read more ..
gnistory
Dec 27, 2024
0
1
0
+825
Algebra
Compute
1 + 3/7 + 5/7^7 + 7/7^2.
gnistory
Dec 27, 2024
0
1
1
+825
Algebra
Compute
1/(1 * 4) + 1/(4 * 7) + 1/(7 * 10)
CocoOwen
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gnistory
Dec 27, 2024
0
1
0
+825
Algebra
In class, we derived that
1/(n(n + 1)) = 1/n - 1/(n + 1)
Fill in the blanks to make a true equation:
1/(n(n + 3)(n + 8)(n + 15)) = ___/n + ___/(n + 3) + ___/(n + 8) + ___/(n + 15)
read more ..
gnistory
Dec 27, 2024
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