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235546 Questions
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323
1
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Need help ASAP
Dan earns $42.75 per month working as a tutor. He worked as a tutor for 4 months. He also earned $52.45 walking dogs in the neighborhood. He spent $18.50 of his total earning to buy a movie ticket and candy. Dan put of the remaining money in
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Kakashi
Feb 14, 2022
0
291
1
Domain
Compute the domain of the real-valued function f(x) = sqrt(3 - sqrt(8 - sqrt(x))).
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Guest
Feb 14, 2022
0
351
3
help algebra
If
(\sqrt{600} + \sqrt{150} + 4\sqrt{24})/(6\sqrt{32} - 3\sqrt{50} - \sqrt{2})*8 = a\sqrt{b},
where a and b are integers and b is as small as possible, find$a+b.
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Guest
Feb 14, 2022
0
316
2
Rate problem
A cyclist rides 30 km at an average speed of 9 km per hour. At what rate must the cyclist cover in the next 20 km in order to bring the overall average speed up to 10 km per hour?
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Guest
Feb 14, 2022
0
314
1
polygons
A square tile, a regular hexagon tile, an equilateral triangle tile, and a regular n-sided polygon tile share a common vertex. There are no gaps or overlaps between the tiles. What is n?
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Guest
Feb 14, 2022
-2
293
2
454654548456434231564846888888888888888888888
454654548456434231564846888888888888888888888
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Guest
Feb 14, 2022
+26
321
2
+1306
Fractional exponents
Simplify
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dolphinia
Feb 14, 2022
0
291
1
plz help
A median of a triangle is a line segment from a vertex of a triangle to the midpoint of the opposite side of the triangle. Below, the three medians of the black triangle are shown in red.
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Guest
Feb 14, 2022
0
295
1
quadratic
There exist constants a, h and k such that
x^2 + 12x + 4 = a(x - h)^2 + k
for all real numbers x. Enter the ordered triple (a,h,k).
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Guest
Feb 14, 2022
0
332
4
Probability
If 4 numbers from 1 to 1000 are chosen at random, one at a time, find the probability that they will be all multiples of .
BuilderBoi
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Guest
Feb 14, 2022
0
302
1
quadratics
What is the maximum value of 4(x + 7)(2 - x) + 4(x + 7)(6 - x), over all real numbers x?
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Guest
Feb 14, 2022
0
287
2
Graphing quadratic
The height (in meters) of a shot cannonball follows a trajectory given by h(t) = -4.9t^2 + 14t - 0.4 at time t (in seconds). For how many seconds is the height of the cannonball at least meters?
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Guest
Feb 14, 2022
0
237
1
Probability
The three-digit positive integer has a ones digit of 3. What is the probability that is divisible by ? Express your answer as a common fraction.
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Guest
Feb 14, 2022
0
324
2
Geometry
We know angle A=45, angle B= and BC=\sqrt{6}. What is AB?
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Guest
Feb 14, 2022
0
304
1
Coefficient question
Let f(x) = x^3 + 4x and g(x) = -x^7 + 5x^4 - x^3 + 3x + 1. What is the coefficient of x^3 in the sum f(x) + g(x).
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Guest
Feb 14, 2022
0
293
1
Coordinates
Find a if the point (3, a) is on the line that passes through (-2, 7) and .
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Guest
Feb 14, 2022
0
304
1
help quadratic
What real value of t produces the smallest value of the quadratic t^2-9t-36+t^2-11t?
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Guest
Feb 14, 2022
0
658
2
what is the midpoint of the segment shown below (-1,5) - (-6,-2)=
what is the midpoint of the segment shown below (-1,5) - (-6,-2)=
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Guest
Feb 14, 2022
0
276
1
Probability
A point in space $(x,y,z)$ is randomly selected so that $-1\le x \le 1$,$-1\le y \le 1$,$-1\le z \le 1$. What is the probability that $x^2+y^2+z^2\le 1$?
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Guest
Feb 14, 2022
0
225
1
Geometry
In the diagram, triangle ABE, triangle BCE and triangle CDE are right-angled, with angle AEB = angle BEC = angle CED = 50 degrees, and AE=24. Find the perimeter of quadrilateral ABCD.
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Guest
Feb 14, 2022
0
262
2
Probability
What is the probability that at least two of the faces match when you roll four fair six-sided dice? Express your answer as a common fraction.
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Guest
Feb 14, 2022
0
234
1
Coordinates
Find the center of the circle with equation 9x^2 - 18x + 9y^2 + 45y - 44 = 0.
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Guest
Feb 14, 2022
0
230
1
Parabola
The parabola y = x^2 is tangent to a circle at (2,4). The circle passes through the point (0,1). Find the center of the circle.
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Guest
Feb 14, 2022
0
245
1
Graphing parabolas
The graph of y = ax^2 + bx + c is given below, where a, b, and c are integers. Find a.
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Guest
Feb 14, 2022
0
233
1
help with quadratic
The graph of the quadratic y = ax^2 + bx + c has the following properties: (1) The maximum value of y = ax^2 + bx + c is 5, which occurs at x = -8. (2) The graph passes through the point (0,-17). If the graph passes through the point (4,m), then what is
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Guest
Feb 14, 2022
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