All Questions ⁺⁰238033 Questions

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Fill in the blanks to make a true statement.
Gabriella drives for 40 miles at 60 miles per hour, 20 miles at 40 miles per hour, and 10 miles at 56 miles per hour. Her overall average speed is 40 miles read more ..

Hi6942O Apr 23, 2026

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Fill in the blanks to make a true statement.
Gabriella drives for 40 miles at 60 miles per hour, 20 miles at 40 miles per hour, and 10 miles at 56 miles per hour. Her overall average speed is 40 miles read more ..

Jyrgernry Apr 23, 2026

Apr 22, 2026

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The graph of y = f(x) is shown below.
Find f(f(1))+f(f(2))+f(f(3))+\dots+f(f(8))+f(f(9)).

Jyrgernry Apr 22, 2026

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+105

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The complete graph of the function f(x) is shown below. How many values of x satisfy f(f(x)) = 2?

Jyrgernry Apr 22, 2026

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The graph of y = p(x) is shown below.
Find p(1.5).

Jyrgernry Apr 22, 2026

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A local charity fundraiser is distributing care packages. On Monday, they distributed some number of packages. On Tuesday, they distributed one more than they did on Monday. This new amount is exactly 3/5 of what they would have distributed if they had read more ..

Jyrgerhry Apr 22, 2026

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+1944

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The point $(p,9)$ lies on line $k$ shown here. What is the value of $p$?

tomtom Apr 22, 2026

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+105

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This graph shows the linear relationship between the time in seconds, $x$, for Caroline's walk and the distance in meters, $y$, Caroline is from her starting point. The graph passes through the point $(20,10)$. According to the graph, how many meters will read more ..

Jyrgernry Apr 22, 2026

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Let $A(9,3)$, $B(9,10)$ and $C(k,10)$ be points in the Cartesian coordinate plane. What is the smallest value for $k$ such that the distance from $A$ to $C$ is 1 unit?

Jyrgernry Apr 22, 2026

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Wanda is trying to locate the Fermat point $P$ of $\triangle ABC$, where $A$ is at the origin, $B$ is at $(2,1)$, and $C$ is at $(-5,1)$ (the Fermat point is the point such that the sum of its distances from the vertices of a triangle is minimized). She read more ..

Jyrgernry Apr 22, 2026

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In the diagram, $\triangle PQR$ is right-angled at $Q$, $PQ$ is horizontal and $QR$ is vertical. What are the coordinates of $Q$? Type your answer in the form (a,b) (no spaces) where a and b are real numbers.

Jyrgernry Apr 22, 2026

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What is the circumference of the circle with center at P and passing through Q? Express your answer in terms of \pi.
P = (0,0) and Q = (1,1).

Jyrgernry Apr 22, 2026

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The graphs of four functions, labelled (2) through (5), are shown below. Note that the domain of function (3) is $$\{-5,-4,-3,-2,-1,0,1,2\}.$$ Find the product of the labels of the functions which are invertible.

LiIIiam0216 Apr 22, 2026

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If f(x), whose graph is shown below, is defined on 1 \le x \le 6, what is the maximum value of $f^{-1}(x)$?

LiIIiam0216 Apr 22, 2026

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Fill in the blanks so that the resulting system does not have a unique solution.
8x + 12y = ___
8x + 12y = ___
14x + 16y = ___ read more ..

LiIIiam0216 Apr 22, 2026

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+1313

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Fill in the blanks to make the equation true.
15a^4 - 5a^4 b - ___ + 20a^2 = 12a^2 b - 8b^4 - 4^b + ___
4a^2 b^2 12ab^2 18a^2 5a^2 b^3 16b^2

AnswerscorrectIy Apr 22, 2026

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+1863

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The graph of y = f(x) is shown below.
The graphs of y = f(x) and y = f(x - 3) intersect at one point. What is the sum of the coordinates of that point?

ABJeIIy Apr 22, 2026

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The graph of y = f(x) is shown below, where f(x) = ax^2 + bx + c.
Find f(15).

ABJeIIy Apr 22, 2026

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need help learning please

im doing math finding intercepts rise over run and slope in school and im trying to find out the process of how to find the slope and rise over run from an equation. im trying to do it on my own and not calculate or cheat. as we have EOC soon and i wanna read more ..

huntsigh Apr 22, 2026

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Algebra

The graph of f(x)=ax^3+bx^2+cx+d is shown below. What is the value of 8a-14b+6c-5d?

Jyrgernry Apr 22, 2026

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Algebra

Let f(x) and g(x) be two linear functions. The graphs of $f(x)$ and $g(x)$ are shown below.
Evaluate f(1) + g(1) + f(g(1)) + g(f(1)).

Jyrgernry Apr 22, 2026

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Algebra

The graph of y = f(x) is shown below.
For a constant a, let g(x) = f(x + a). Find the constant a so that $g(x)$ and $g^{-1}(x)$ are the same function.

Jyrgernry Apr 22, 2026

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