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237641 Questions
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488
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help
If a, b, and c are different numbers and if a^3 + 3a + 14 = 0, b^3 + 3b + 14 = 0, and c^3 + 3c + 14 = 0, find the value of 1/a + 1/b + 1/c.
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Guest
Dec 7, 2019
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740
2
help
If a,b,c are integers from the set of positive integers less than 7 such that
then what is the remainder when a+b+c is divided by 7?
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Guest
Dec 7, 2019
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703
1
+101
help
Find the remainder when the polynomial x^1000 is divided by the polynomial (x^2 + 1)(x + 1).
Thanks for your time!
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chclt363
Dec 7, 2019
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581
1
probability problem
Every time I use a piece of scrap paper, I crumple it up and try to shoot it inside the recycling bin across the room. I'm pretty good at it: If I shoot 5 pieces of paper at the recycling bin, at least one of them will make it inside the recycling bin with
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Guest
Dec 7, 2019
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657
1
help
A train, x meters long, traveling at a constant speed, takes 20 seconds from the time it first enters a tunnel 300 meters long until the time it completely emerges from the tunnel. One of the stationary ceiling lights in the tunnel is directly above
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Guest
Dec 7, 2019
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443
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help
The roots of x^3 + 2px^2 - px + 10 = 0 are integral and form an arithmetic progression. Find p.
Guest
Dec 7, 2019
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465
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help
The lengths of the sides of a triangle are 6, 8, and 10. Find the area of the larger of the two triangles into which the bisector of the larger acute angle partitions the original triangle.
Guest
Dec 7, 2019
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593
1
help
Some people agree to share in the cost of buying a boat. If ten of them later decide not to buy in, each of those remaining would have to chip in one dollar more. If the sole payment actually occurs after an additional fifteen people drop out,
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Guest
Dec 7, 2019
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515
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help
Find all positive real values of x that satisfy
Guest
Dec 7, 2019
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721
2
help
Solve |x| + 3 - |x + 3| = 6.
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Guest
Dec 7, 2019
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466
1
help
The ratio of the width of a rectangle to its length equals the ratio of its length to half its perimeter. If the area of the rectangle is 50 (sqrt(5) - 1) and the width of the rectangle is k (sqrt(5) - 1), compute the value of k.
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Guest
Dec 7, 2019
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429
0
help
If a > 0, b > 0, and
then write a equation epxressing a in terms of b.
Guest
Dec 7, 2019
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592
2
help
Find the value of the infinite continued fraction
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Guest
Dec 7, 2019
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566
1
help
Solve the inequality 5/3*t + 2 < -7t + 8.
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Guest
Dec 7, 2019
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487
0
help
Given that x and y are real numbers such that 5x + 2y >= 10 and x + 3y >= 6, find the minimum value of x + y. Show all your steps!
Guest
Dec 7, 2019
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429
0
help
The length of each side of square ABCD is 12. Points E, F, G, and H are the trisection points of AB, BC, CD, and DA, nearer A, B, C, and D, respectively. Find the area of the region bounded by AG, BG, CH, and DE.
Guest
Dec 7, 2019
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589
0
help
A factory manufactures doodads and whirligigs. It costs $2 and takes 3 hours to produce a doodad. It costs $4 and takes 2 hours to produce a whirligig. The factory has $220 and 150 hours this week to produce these products. If each doodad sells for $6 and
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Guest
Dec 7, 2019
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598
1
help
Find the linear inequality that corresponds to the following graph.
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Guest
Dec 7, 2019
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474
1
help
Solve the inequality 8x - 3 < 2x + 4.
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Guest
Dec 7, 2019
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868
1
francais
aaaaa help moi plasir
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Guest
Dec 7, 2019
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746
1
help
a) Let $\mathcal{R}$ be the region consisting of the points $(x,y)$ that satisfy \[-6 \le 3x - 5y \le 6\]and \[-3 \le x + 2y \le 3.\]Plot the region $\mathcal{R},$ and identify the vertices of polygon $\mathcal{R}.$
(b) Find the maximum value of
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Guest
Dec 7, 2019
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512
0
plz help
a) Let $\mathcal{R}$ be the region consisting of the points $(x,y)$ that satisfy \[-6 \le 3x - 5y \le 6\]and \[-3 \le x + 2y \le 3.\]Plot the region $\mathcal{R},$ and identify the vertices of polygon $\mathcal{R}.$ (
b) Find the maximum value of
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Guest
Dec 7, 2019
+1
1705
2
help
The ratio of the four sides of a trapezoid is 2:1:1:1. The area of the trapezoid is 27*sqrt3 Find the length of the median of the trapezoid.
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Guest
Dec 7, 2019
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470
1
help
Find all real numbers $t$ such that $\frac{2}{3} t - 1 < t + 7 \le -2t + 15$.
Give your answer as an interval.
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Guest
Dec 7, 2019
0
1447
1
ABCD is a regular tetrahedron (right pyramid whose faces are all equilateral triangles). If M is the midpoint of CD, then what is cos ABM?
ABCD is a regular tetrahedron (right pyramid whose faces are all equilateral triangles). If M is the midpoint of CD, then what is cos ABM?
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Guest
Dec 7, 2019
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