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Post New Question
All Questions
+0
237641 Questions
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416
1
HELP FAST
Let X, Y, and Z be points such that XZ/XY = ZY/XY = 1/2. If Y = (1, 7), Z = (-1, -7), then what is the sum of the coordinates of X?
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Guest
Dec 22, 2020
0
394
1
lines
Line m has the equation y = 3x + 5. Line n has the equation y = kx - 1. Lines m and n intersect at the point (-4, -7). What is the value of k?
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Guest
Dec 22, 2020
0
411
1
number theory
What is the sum of all positive integers r that satisfy lcm[r, 700]=70000?
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Guest
Dec 22, 2020
0
557
1
polynomial
Suppose the polynomial f(x) is of degree 3 and satisfies f(3) = 2, f(4) = 4, f(5) = -2, and f(6) = 8. Determine the value of f(0).
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Guest
Dec 22, 2020
+1
666
1
+94
Competition Math Question
Find all real numbers x and y such that
and
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RandomUser
Dec 22, 2020
0
441
2
Help please!
A cowboy agreed to work for one year for 19,200 plus a horse. He quit after 7 months and was paid 10,450 plus a horse. How many dollars was the horse worth, if the paid salary reflects the fair proportion of his yearly salary?
Monthly
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Guest
Dec 22, 2020
0
575
1
parabolas
The parabolas defined by the equations y = x^2 + 4x + 6 and y = 2x^2 + 7x - 4 intersect at points and (a,b) and (c,d), where c >= a. What is c-a?
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Guest
Dec 22, 2020
0
512
1
Find all values of x such that
Find all values of such that
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Guest
Dec 22, 2020
0
445
2
I am confused with two problems
1. A bug starts at one corner of a solid rectangular prism with dimensions 2x3x5 units. If the bug wishes to move along the face of the prism to the opposite corner, what is the small possible distance the bug can walk?
answer should be in
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Guest
Dec 22, 2020
0
345
0
need algebra help
Suppose f(x) is a polynomial of degree 4 or greater such that f(1) = 2, f(2) = 3, and f(3) = -4. Find the remainder when f(x) is divided by (x - 1)(x - 2)(x - 3).
Guest
Dec 22, 2020
0
572
1
+284
Functions
Hi, can someone help me with these two problems? (Please also explain how you got the answers)
1. Let be defined by f(x) = x - 1/x. Show that f(x) has no inverse function.
2. Let be defined by g(x) =
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Caffeine
Dec 22, 2020
0
338
0
need help
There are two pairs (x,y) of real numbers that satisfy the equation x + y = 4xy = 5. Given that the solutions x are in the form x = (a \pm b sqrt(c))/d , where a, b, c, and d are positive integers and the expression is completely simplified, what is the
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Guest
Dec 22, 2020
0
422
1
how to convert to interval notation?
how is this relatively simple expression expressed in interval notation?
thank you in advance!
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Guest
Dec 22, 2020
-1
654
3
+73
an unfavorable opinion of capital punishment given that they have untapped math skills.
a) an unfavorable opinion of capital punishment given that they have untapped math skills.
b) an unfavorable opinion of capital punishment or untapped
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GAMEMASTERX40
Dec 22, 2020
0
556
2
hard geo
ABCD is a unit square. E is the center of the square, and CF is tangent to the semicircle with diameter AD. Find the area of triangle DEF.
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Guest
Dec 22, 2020
0
377
1
Repost :)
If \[f(x) = \begin{cases} x^2-4 &\quad \text{if } x \ge -4, \\ x + 3 &\quad \text{otherwise}, \end{cases} \]then for how many values of $x$ is $f(f(x)) = 5$?
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Guest
Dec 22, 2020
0
487
1
integer solutions
For how many integer values of a does the equation x^2 + ax + 18a = 0 have integer solutions for x?
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Guest
Dec 22, 2020
-2
404
2
What is 10 times 10?
10 x 10 = 100!
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Guest
Dec 22, 2020
0
414
1
geometry problem
You have a square that has a side length of 1 centimeter. Each minute, 2 centimeters are added to the side length. After 70 minutes, what will be the difference between the area of the last square and the area of the initial square in square centimeters
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Guest
Dec 22, 2020
0
554
2
Can Someone Please Help Me?
Let and be the solutions of the equation . What is the value of ?
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Guest
Dec 22, 2020
0
667
1
geometry
In a trapezoid ABCD with AB parallel to CD, the diagonals AC and BD intersect at E. If the area of triangle ABE is 50 units, and the area of triangle ADE is 40 square units, what is the area of trapezoid ABCD?
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Guest
Dec 22, 2020
0
743
1
+466
A mathematician works for $t$ hours per day and solves $p$ problems per hour, where $t$ and $p$ are positive integers and $1
One day, the mathematician drinks some coffee and discovers that he can now solve problems per hour. In fact, he only works for hours that day, but he still solves twice as many problems as he would in a normal day. How many problems does
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dududsu2
Dec 22, 2020
0
633
1
help plz
A magazine advertisement states that a subscriber saves 75.6% off the cover price at news stands by purchasing a 17-issue subscription rather than purchasing the 17 issues separately at the cover price. If a 17-issue subscription costs $10.99, what
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Guest
Dec 22, 2020
0
405
0
probability
Bob plays a game where, for some number n , he chooses a random integer between 0 and n-1 , inclusive. If Bob plays this game for each of the first three prime numbers, what is the probability that the sum of the numbers he gets is greater than
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Guest
Dec 22, 2020
-1
605
1
+73
military veteran status given that they have a favorable opinion of capital punishment. (How do I approach this kind of problem?)
a) military veteran status given that they have a favorable opinion of capital punishment.
b) a military veteran status and a favorable opinion
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GAMEMASTERX40
Dec 22, 2020
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