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All Questions
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237665 Questions
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493
1
3/11 as a decimal
3/11 as a decimal
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Guest
Oct 27, 2020
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867
5
percent
What percent of 24 is 80?
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Guest
Oct 27, 2020
Oct 26, 2020
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473
2
In rectangle ABCD
In rectangle ABCD, AD = sqrt(3), P is on AB, and DB and DP trisect angle ADC. Write the perimeter of triangle BDP?
<
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Guest
Oct 26, 2020
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425
1
math
Consider a student loan of $25,000 at a fixed APR of 6% for 25 years.
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Guest
Oct 26, 2020
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1
666
1
what is 1 × 10 to the power of −10
what is 1 × 10 to the power of −10
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Guest
Oct 26, 2020
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411
1
Compute the sum
Compute the sum 1 + 3 + 5 + ... + 23.
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Guest
Oct 26, 2020
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559
1
In the diagram below, we have line AB is parallel to line CD
In the diagram below, we have line AB is parallel to line CD, EF = FG, < BEF = 120 degrees + x degrees, and < AEG = x degrees. Find the value of x.
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Guest
Oct 26, 2020
0
411
1
In rectangle ABCD below, we have DP = PC
In rectangle ABCD below, we have DP = PC and < BAC = 21 degrees. Find the number of degrees in < QDA + < PDC.
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Guest
Oct 26, 2020
0
656
1
Two cylinders are similar
Two cylinders are similar. The volume of the larger cylinder is 343 ft³ and the volume of the smaller cylinder is 125 ft³. The height of the smaller cylinder is 10 ft.
What is the height of the larger cylinder?
show wok please
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Guest
Oct 26, 2020
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576
1
HOW SOLVE IT
HOW SOLVE 3POWER ROOT 2
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Guest
Oct 26, 2020
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541
1
I came across an interesting system of equations the other day:
I came across an interesting system of equations the other day:
a + b = 14
a^3 + b^3 = 812
For some reason, I can't solve it. Help!
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Guest
Oct 26, 2020
0
5
955
1
The points B, C, D and E all lie on the same line segment, in that order, such that the ratio of BC:CD:DEBC:CD:DE is equal to 2:4:5.2:4:5. I
The points B, C, D and E all lie on the same line segment, in that order, such that the ratio of BC:CD:DEBC:CD:DE is equal to 2:4:5.2:4:5. If BE=44,BE=44, find CD.
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Guest
Oct 26, 2020
0
372
1
If f(x) is a polynomial of degree 4 such that
If f(x) is a polynomial of degree 4 such that f(0) = f(1) = f(2) = f(3) = 1 and f(4) = 2, then determine f(5).
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Guest
Oct 26, 2020
0
484
1
Let f(x) be a polynomial with integer coefficients
Let be a polynomial with integer coefficients. Suppose there are four distinct integers p, q, r, s such that
f(p) = f(q) = f(r) = f(s) = 15
If t is an integer and f(t) > 15, what is the smallest possible value of f(t)?
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Guest
Oct 26, 2020
0
410
1
In regular octagon ABCDEFGH, M and N are midpoints of line BC and line FG
In regular octagon ABCDEFGH, M and N are midpoints of line BC and line FG respectively. Compute [ABMO]/[ABCDEFGH]. ([ABCD] denotes the area of polygon ABCD.)
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Guest
Oct 26, 2020
0
582
2
help
how do you type a fraction thing
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Guest
Oct 26, 2020
0
576
1
The point (x,y) is first reflected in the x-axis
The point (x,y) is first reflected in the x-axis then rotated 90 degrees clockwise about the origin, then reflected in the line y = -x . What is the image point?
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Guest
Oct 26, 2020
0
572
1
six solutions
The graph of y = f(x) is shown below, with one unit between grid lines. Assume f(x) is defined only on the domain shown. What is the sum of all integers c for which the equation f(x) = c has exactly 6 solutions?
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Guest
Oct 26, 2020
0
360
1
horizontal asymptote of 0
Let f(x) = 3(2x^4-3x^3+x^2+1)/(x^2-x-2). Give a polynomial g(x) so that f(x) + g(x) has a horizontal asymptote of 0 as x approaches positive infinity.
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Guest
Oct 26, 2020
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556
1
Find the sum of all real numbers that are not in the domain of f(g(x)).
Let f(x) = (3x^2 - 10x - 25)/(x + 4) and g(x) = (3x^2 - 10x - 25)/(3x^2 + 12x + 10). Find the sum of all real numbers that are not in the domain of f(g(x)).
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Guest
Oct 26, 2020
0
457
1
What is the smallest positive integer n
What is the smallest positive integer for which 12,500,500*n leaves a remainder of 171 when divided by 999,999,999?
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Guest
Oct 26, 2020
0
637
1
+1982
Deion paid $2,400 in in FICA taxes in 2017. What is the amount of Medicare tax he paid?
Deion paid $2,400 in in FICA taxes in 2017. What is the amount of Medicare tax he paid?
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macabresubwoofer
Oct 26, 2020
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