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+0
230625 Questions
0
477
1
help (repost)
In the SmallState Lottery, three white balls are drawn (at random) from twenty balls numbered 1 through 20, and a blue SuperBall is drawn (at random) from ten balls numbered 21 through 30. When you buy a ticket, you select three numbers from 1-20 and one
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Guest
Dec 2, 2019
0
458
2
help
I have a collection of sixteen cards. Each card is rose, amber, emerald, or liberty (a shade of blue) . Also, each card is labelled A, B, C, or D. There is a card for each color-letter combination, e.g. there is an amber card that has a B on it.
These
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Guest
Dec 2, 2019
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563
1
help (repost)
A bag contains five white balls and five black balls. Your goal is to draw two black balls.
You draw two balls at random. Once you have drawn two balls, you put back any white balls, and redraw so that you again have two drawn balls. What is the probability
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Guest
Dec 2, 2019
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439
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help
How many 5-digit numbers without repetition of digits can be formed using the digits 0, 2, 4, 6, 8?
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Guest
Dec 2, 2019
Dec 1, 2019
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597
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help
Rectangle ABCD (above) is made out of 5 rectangles of equal length and breadth. If the perimeter of ABCD is 44, what is the perimeter of one of these smaller rectangles?
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Guest
Dec 1, 2019
+5
935
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+115
Need Help ASAP
I've been stuck on this for a while, can someone help me out? Let z be a complex number such that |z^2 + 4| = |z(z + 2i)|. Find the smallest possible value of |z + i|.
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NewMember
Dec 1, 2019
0
600
1
help
One of the asymptotes of a hyperbola has equation $y=3x.$ The foci of the hyperbola have the same $x-$coordinate, which is $5.$ Find the equation of the other asymptote of the hyperbola, giving your answer in the form "$y = mx + b$".
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Guest
Dec 1, 2019
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776
3
help
Let ABC be a triangle with angle B=90 degrees, angle C=30 degrees and AB=5 Find the length of the angle bisector from A to BC (right to 2 decimal places).
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Guest
Dec 1, 2019
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505
1
help
A vertical pole AB measuring 5 meters snaps at point C. The pole remains in contact at C and the top of the pole touches the ground at point T, a distance of 3 meters from A. Find the length AC, in meters, the point where the pole snapped.
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Guest
Dec 1, 2019
0
685
3
help
Find the last three digits of 6^{123}.
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Guest
Dec 1, 2019
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660
2
help
Solve the system x^2 = y + 2, y^2 = x + 2.
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Guest
Dec 1, 2019
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428
1
help
Evaluate (sqrt(60) + 3*sqrt(7))^2 * (sqrt(60) - 3*sqrt(7))^2.
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Guest
Dec 1, 2019
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368
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help
Solve for x if 1 + x + x^2 + x^3 + x^4 + ... = 15.
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Guest
Dec 1, 2019
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383
1
help
A 3-digit number has a digit of 15, and is divisible by 35. Find the 3-digit number.
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Guest
Dec 1, 2019
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756
1
help
In what base is this equation true? 11 + 1 = 100
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Guest
Dec 1, 2019
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402
1
help
The figure above shows three consecutive squares of sides 5, 4 and 3, respectively.
Find the area of the black region.
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Guest
Dec 1, 2019
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591
1
help
Find the sum of angles a, b, c, e.
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Guest
Dec 1, 2019
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391
1
help
Simplify (sqrt(12) - sqrt(27))/6 * sqrt(3) * sqrt(4).
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Guest
Dec 1, 2019
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389
1
help
Compute tan(75 degrees) + cot(75 degrees).
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Guest
Dec 1, 2019
0
1
442
2
Please help!
In acute triangle ABC, angle A = 68 degrees. Let O be the circumcenter of triangle ABC. Find angle OBC, in degrees.
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Guest
Dec 1, 2019
-4
3555
8
***HELP!!!!*****Due Today!
1)In triangle ABC, $AB = BC = 17$ and AC = 16 Find the circumradius of triangle
2)Angle bisectors line AX and line BY of triangle ABC meet at point I. Find angle C in degrees, if angle AIB = 109
[asy]
pair
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Guest
Dec 1, 2019
-1
1032
1
+143
Parabola
The focus of the parabola x^2 = 4y is F = (0,1). A line passing through F intersects the parabola at N and M. The line passing through F that is perpendicular to line MN intersects the parabola at a point A in the first
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AoPS.Morrisville
Dec 1, 2019
-2
554
2
can this calc do algebra
can u algebra pls : (2a-1)^3
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Guest
Dec 1, 2019
-1
1
781
1
help
In the following image, find x in degrees.
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Guest
Dec 1, 2019
-1
626
2
help
In the given figure ABCD is a square with side 12cm. BC is a tangent then radius of the circle is
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Guest
Dec 1, 2019
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