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Post New Question
All Questions
+0
235737 Questions
0
35
0
+2669
Floor
Find all values of t such that \lfloor t\rfloor = 3t + 4 - \lfloor 2t \rfloor. If you find more than one value, then list the values you find in increasing order, separated by commas.
LiIIiam0216
Mar 21, 2024
0
24
0
+2669
help with function
The function f(x) is defined for 1 \le x \le 5 as follows:
-2x + 4 & \text{if }1 \le x \le 2, \\
5 - x & \text{if }2 < x \le 3, \\
9 - 2x & \text{if }3 < x \le 4, \\
6 - x & \text{if }4 < x \le
read more ..
LiIIiam0216
Mar 21, 2024
0
44
0
+4
Help! How would I draw this?
ABCD is a square. M is the midpoint of CD. Draw it! Label the bottom left vertex A, and then work your way clockwise.
a) Is there a rotation about M that maps A to B? Think about what you need in order to prove this.
read more ..
andieee.24
Mar 21, 2024
0
21
1
+355
TRIANGLE HELP
A median of a triangle is a line segment joining a vertex of a triangle to the midpoint of the opposite side. Let's try this out with a particular triangle. Consider the triangle with .
(a) Let be the midpoints
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Lilliam0216
Mar 21, 2024
0
34
0
+1533
Quadratic
One of the five quadratics below has a repeated root. (The other four have distinct roots.) What is the repeated root?
x^2 - 2x + 1
x^2 - 4x - 4
x^2 + 6x - 9
read more ..
parmen
Mar 21, 2024
0
16
1
+1768
Trapezoid
In trapezoid $ABCD,$ $\overline{AB} \parallel \overline{CD}$. Find the area of the trapezoid.
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bader
Mar 21, 2024
0
12
1
+1533
Binomial
For what real values of $c$ is $x^2 - 8x - 4x + c + x^2 - 20x + x^2$ the square of a binomial?
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parmen
Mar 21, 2024
0
28
1
+1533
Binomial
Find all real values of $s$ such that $x^2 + sx + 144 - 63 + x^2 - 25 - 18$ is the square of a binomial.
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parmen
Mar 21, 2024
0
29
1
+1768
Triangle
In triangle $PQR,$ $M$ is the midpoint of $\overline{QR}.$ Find $PM.$
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bader
Mar 21, 2024
0
22
0
+1533
Quadratic
Find all solutions to the equation $x^2 - 11x - 42 = -2x + 10 - x^2 - 5x + 16$.
parmen
Mar 21, 2024
0
38
0
+1533
Equation
Find all values of $x$ such that
\frac{x}{x - 5} = \frac{4}{2x - 4} + 2x
parmen
Mar 21, 2024
0
27
1
+1768
Triangles
In the diagram below, SR = PQ = 20 and RT:TS = 2:5. Find UV.
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bader
Mar 21, 2024
0
19
1
+1768
Trapezoid
Trapezoid $ABCD$ is inscribed in the semicircle with diameter $\overline{AB}$, as shown below. Find the radius of the semicircle. Find the area of ABCD.
PQDC is a square.
read more ..
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bader
Mar 21, 2024
0
20
1
+1768
Circles
Points $L$ and $M$ lie on a circle $\omega_1$ centered at $O$. The circle $\omega_2$ passing through points $O,$ $L,$ and $M$ is drawn. If the measure of arc $LM$ in circle $\omega_1$ is $90^\circ,$ and the radius of $\omega_1$ is 1, then find
read more ..
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bader
Mar 21, 2024
0
39
0
+1768
Geometry
Trapezoid $HGFE$ is inscribed in a circle, with $\overline{EF} \parallel \overline{GH}$. If arc $GH$ is $66$ degrees, arc $EH$ is $x^2 + 8x$ degrees, and arc $FG$ is $25 + 16x$ degrees, where $x > 0,$ find arc $EPF$, in degrees.
bader
Mar 21, 2024
0
9
3
+95
Probability and Addition
Raina places the following balls into a bag. She then draws three balls out of the bag, one at a time, without replacement. What is the probability that the colors of the balls alternate?
There are 3 oragne balls and 5 purple balls.
I
read more ..
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ZBRS7311
Mar 21, 2024
0
35
0
+1533
Roots
The roots of the quadratic equation $z^2 + bz + c = 0$ are $4 + 2i$ and $-5 + 8i$. What is $b+c$?
parmen
Mar 21, 2024
0
21
0
+1533
Algebra
Find all ordered pairs $(x,y)$ of real numbers such that $x + y = 10$ and $x^2 + y^2 = 32 + 2xy$.
For example, to enter the solutions $(2,4)$ and $(-3,9)$, you would enter "(2,4),(-3,9)" (without the quotation marks).
parmen
Mar 21, 2024
0
34
0
+1533
Quadratic
For what real values of $k$ does the quadratic $12x^2 + kx + 27 = 6x^2 + 12x + 18$ have nonreal roots? Enter your answer as an interval.
parmen
Mar 21, 2024
0
28
0
+850
Binomial
(a) For some positive integer n, the expansion of (1 + x)^n has three consecutive coefficients a, b, c that satisfy a:b:c = 1:2:3. What must n be?
(b) If a:b:c = 1:8:40 and a + b + c = 100, then what is a?
magenta
Mar 21, 2024
0
21
1
+850
Binomial
For some real number $a$ and some positive integer $n,$ the first few terms in the expansion of $(1 + ax)^n$ are
\[1 - 6x + 12x^2 + cx^3 + \dotsb.\]
Find $c.$
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magenta
Mar 21, 2024
0
33
0
+850
Math problem
Find the positive integers n such that the expansion of (4x^2 - 7y^3)^n contains a term of the form cx^2*y^3.
magenta
Mar 21, 2024
Mar 20, 2024
0
30
0
+850
Constant term
Find the constant term in the expansion of (2z - 1/sqrt(z))*5*(z - 1/sqrt(z))^3.
magenta
Mar 20, 2024
0
17
3
+118
Absolute Value
What is the ordered pair of real numberswhich satisfies the equation ?
hairyberry
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SilviaJendeukie
Mar 20, 2024
0
25
0
+850
Algebra
Let a and b be real numbers such that a^3 + 3ab^2 = 679 and 3a^3 - ab^2 = 615. Find a - b.
magenta
Mar 20, 2024
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