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Post New Question
All Questions
+0
237641 Questions
0
486
1
trapezoid
In trapezoid ABCD, sides AB and CD are parallel, angle A = 2*angle D, and angle C = 4*angle B. Find angle A .
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Guest
Dec 29, 2020
0
565
1
i dont remmber my log 2 properties can someone help?
c=3000 log2(1+1000)
Alan
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Guest
Dec 29, 2020
+2
648
2
+48
Linear Diophantine Equations
How many different triples (a,b,c) from the set {1,2,3,4,5} satisfy the equation a^2 + bc = b^2 + ac ?
Work:
read more ..
Alan
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TheOddOne
Dec 29, 2020
0
571
1
The point A (3,4) is reflected over the x-axis to B.
The point A (3,4) is reflected over the x-axis to B. Then B is reflected over the line y=2 to C. What is the area of triangle ABC?
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Guest
Dec 29, 2020
0
563
1
need help
Two vertices of an obtuse triangle are (6,4) and (0,0). The third vertex is located on the negative branch of the x-axis. What are the coordinates of the third vertex if the area of the triangle is 80 square units?
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Guest
Dec 29, 2020
0
782
2
Word problem involving the least common multiple of 2 numbers
Justin and Keiko walk around a track. Justin walks each lap in
10
minutes. Keiko walks each lap in
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Guest
Dec 29, 2020
0
437
1
geometry
Circle Gamma is the incircle of triangle ABC and is also the circumcircle of triangle XYZ. The point X is on segment BC, the point Y is on segment AB, and the point Z is on segment AC. If angle A=40 degrees,angle B=65 degrees, and angle C=75 degrees,
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Guest
Dec 29, 2020
0
432
1
Halp repost
Let $a,$ $b,$ $c$ be distinct integers, and let $\omega$ be a complex number such that $\omega^3 = 1$ and $\omega \neq 1.$ Find the smallest possible value of \[|a + b \omega + c \omega^2|.\]
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Guest
Dec 29, 2020
0
541
3
counting question
The 5*5 grid shown contains a collection of squares with sizes from 1*1 to 5*5. How many of these squares contain the black square?
read more ..
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Guest
Dec 29, 2020
Dec 28, 2020
+1
520
1
math problem
In rectangle ABCD, AB = 6 and BC = 4. EF is parallel to BC, and EC = 1. Rectangle GHIJ is inscribed in rectangle AFED, such that it is similar to rectangle ABCD. Find the ratio of the area of GHIJ to the area of ABCD.
read more ..
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Guest
Dec 28, 2020
0
786
2
plz help with algebra
A teacher writes 6 consecutive integers on the blackboard. He erases one of the integers and the sum of the remaining five integers is 2016. What integer was erased?
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Guest
Dec 28, 2020
0
590
3
system of congruences
Find all numbers r for which the system of congruences
x = r (mod 6)
x = 10 (mod 20)
x = 5 (mod 45)
read more ..
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Guest
Dec 28, 2020
+2
656
3
+82
HELPPPPP
On her daily homework assignments, Qinna has earned the maximum score of $10$ on $15$ out of $40$ days. The mode of her $40$ scores is $7$ and her median score is $9$. What is the least that her arithmetic mean could be? Express your answer as a decimal
read more ..
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Leafie
Dec 28, 2020
0
546
2
FInd the number of odd divisors of 10!
FInd the number of odd divisors of 10!
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Guest
Dec 28, 2020
0
518
1
probability
If two distinct members of the set\{ 2, 4, 12, 14, 21, 28, 98 \} are randomly selected and multiplied, what is the probability that the product is a multiple of 16? Express your answer as a common fraction.
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Guest
Dec 28, 2020
0
528
1
need some help
$P(x)$ is a polynomial with real coefficients such that $P(2+i)=4-3i$. There is a linear function $Q(x)=ax+b$ with real coefficients such that $Q(2+i)=P(2+i)$. Find $Q(x)$.
Alan
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Guest
Dec 28, 2020
+1
553
3
please help
The △AOB consists of point A=(0,1), point O=(0,0), and point B lying somewhere on the x-axis. Let P be the point in the first quadrant such that AP = PB and AO parallel to PB, as shown above. If the length
read more ..
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Guest
Dec 28, 2020
0
639
3
algebra
Find the constant term in the expansion of (10x^3 - 1/(2x))^4.
cryptoaops
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Guest
Dec 28, 2020
0
397
1
counting question
X1 X2 X3 ....X9 are nine points on the circumference of circle . How many triangles be drawn using these points as vertices?
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Guest
Dec 28, 2020
0
513
1
help with triangle geometry
BCD and EFG are equilateral triangles, and B, C, D, F, and G lie on the same circle. Let R_1 be the circumradius of BCD, and let R_2 be the cirucmradius of EFG. Find R_2/R_1.
read more ..
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Guest
Dec 28, 2020
0
537
1
Pls help with conic sections
Two circles of radius $r$ are externally tangent to each other and internally tangent to the ellipse $x^2 + 5y^2 = 6,$ as shown below. Find $r.$
read more ..
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Guest
Dec 28, 2020
-2
438
2
+12
not a math question
how is 1+1 a window
off-topic
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nuclear0wl
Dec 28, 2020
0
1004
2
+122
Please help me!
For how many different digits is the two-digit number divisible by ? (The expression should be interpreted as a two-digit integer with tens digit 6 and units digit , not as 6 times .)
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cryptoaops
Dec 28, 2020
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