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All Questions
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236007 Questions
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4
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+667
Algebra
Laverne starts counting out loud by 5's. She starts with 2. As Laverne counts, Shirley sums the numbers Laverne says. When the sum finally exceeds 100, Shirley runs screaming from the room. What number does Laverne say that sends
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siIviajendeukie
Oct 7, 2024
0
4
1
+667
Algebra
Let a1, a2, a3, ..., a10 be an arithmetic series. If a1 + a3 = -2 and a2 + a4 + a6 = 1, then find a1.
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siIviajendeukie
Oct 7, 2024
0
6
1
+667
Algebra
Let a1, a2, a3, ... be an arithmetic sequence. Let Sn denote the sum of the first n terms. If S_5 = 1/5 and S_10 = 1/10, then find S_15.
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siIviajendeukie
Oct 7, 2024
0
8
0
+346
Geometry
In square ABCD, P is on BC such that BP = 5 and PC = 2, and Q is on CD such that DQ = 4 and QC = 3. Find sin angle PAQ.
nathanl6656
Oct 7, 2024
0
6
1
+346
Geometry
Donatello starts with a marble cube. He then slices a pyramid off each corner, so that in the resulting polyhedron, all the edges have the same side length. If the side length of the original cube is $6$, then find the volume of the resulting
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nathanl6656
Oct 7, 2024
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10
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+310
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 next to each other, and all the adults are next to each other? (Two seatings are considered the same if
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MEMEG0D
Oct 7, 2024
0
6
0
+310
Counting
At a meeting, four scientists, two mathematicians, and a journalist are to be seated around a circular table. How many different arrangements are possible if the mathematicians must sit next to each other? (Two seatings are considered equivalent if
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MEMEG0D
Oct 7, 2024
0
11
0
+310
Counting
A standard six-sided die is rolled $7$ times. You are told that among the rolls, there was one $1,$ one $2$, one $3$, one $4$, one $5$, and two $6$s. How many possible sequences of rolls could there have been? (For example, 2, 3,
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MEMEG0D
Oct 7, 2024
0
6
1
+46
Please Help
On a True/False test, Amy answered the first three questions wrong but answered the rest of the questions correctly. On the same test, Scott answered exactly two questions wrong. He answered the last question wrong, the questions before it correctly,
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greenplanet2050
Oct 7, 2024
Oct 6, 2024
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9
1
+842
Number Theory
Starting at the same time, Bill rings a bell every $36$ seconds, and Wendy blows a whistle every $90$ seconds, and Sam blows a horn every $385$ seconds. How many minutes will it be before both Bill and Wendy and Sam simultaneously make a sound?</
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RedDragonl
Oct 6, 2024
0
6
1
+842
Number Theory
For a positive integer n, \phi(n) denotes the number of positive integers less than or equal to $n$ that are relatively prime to $n$. What is $\phi(20)$?
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RedDragonl
Oct 6, 2024
0
5
1
+510
Number Theory
Fill in the blanks with three distinct positive integers.
1/___ + 1/___ + 1/___ = \frac{13}{12}
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onyuIee
Oct 6, 2024
0
10
0
+510
Number Theory
For a positive integer n, \phi(n) denotes the number of positive integers less than or equal to $n$ that are relatively prime to $n$. What is $\phi(2835)$?
onyuIee
Oct 6, 2024
0
9
1
+510
Number Theory
How many numbers between $1000$ and $2000$ leave a remainder of $3$ when divided by $1999$?
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onyuIee
Oct 6, 2024
+2
7
8
+54
Really hard math puzzles that you'll probably find on an SAT
Fun math puzzles, I'll try my best to do them weekly or something like that.
1. C=59(F−32)
The equation above shows how temperature F, measured in degrees Fahrenheit, relates to a temperature C, measured in degrees Celsius.
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AUnVerifiedTaxPayer
Oct 6, 2024
Oct 5, 2024
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4
1
+1310
Geometry
In triangle $PQR,$ $M$ is the midpoint of $\overline{QR}.$ Find $PM.$
PQ = 5, PR = 8, QR = 11
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learnmgcat
Oct 5, 2024
0
6
0
+1310
Geometry
In triangle $ABC$, points $D$ and $F$ are on $\overline{AB},$ and $E$ is on $\overline{AC}$ such that $\overline{DE}\parallel \overline{BC}$ and $\overline{EF}\parallel \overline{CD}$. If $CE =3$ and $DF = 3$, then what is $BD$?
learnmgcat
Oct 5, 2024
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