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Marina CMI [18]
3 years ago
12

Please help me.. I can't figure it out

Mathematics
1 answer:
Rudik [331]3 years ago
4 0
-5 • (y - 6) ————— 10
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Ellen had some change in her pocket after her friend gave her $0.45 Ellen had $1.35 altogether which equation can she use to fin
Maru [420]
If you subtract what she has now with the amount her friend gave her, you'll get the equation, here is it below:

$1.35 - $0.45 = $0.90. 
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3 years ago
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Show that every perfect square is congruent to 0, 1, or 4 modulo 8
Keith_Richards [23]
You want to prove that

n^2\equiv k\mod8,k\in\{0,1,4\}

for (presumably) all integers n\ge1.

Let's consider some sub-cases.

Suppose n=2\ell-1 is odd. Then

n^2=(2\ell-1)^2=4\ell^2-4\ell+1

If \ell is even, then so is \ell^2-\ell, which means you can write 4\ell^2-4\ell=8m for some integer m, and this reduces to n^2\equiv1\mod8.

If \ell is odd, the same thing happens; you get that \ell^2-\ell is still even, so 4\ell^2-4\ell\equiv0\mod8 and you're left again with n^2\equiv1\mod8.

Now assume n=2\ell is even. Then n^2=4\ell^2. If \ell=2j is even, then you will always be able to write

n^2=(2\ell)^2=4\ell^2=4(2j)^2=8\times2j^2\equiv0\mod8

Meanwhile, if \ell=2j-1 is odd, then

n^2=4\ell^2=4(2j-1)^2=16j^2-16j+4\equiv4\mod8

So you conclude that

n^2\equiv\begin{cases}0\mod8&\text{for }n\in\{4,8,12,16,\ldots\}\\1\mod8&\text{for }n\in\{1,3,5,7,\ldots\}\\4\mod8&\text{for }n\in\{2,6,10,14,\ldots\}\end{cases}
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The salespeople at a local car dealership are paid a commission based on the profit earned from each car they sell. If the profi
Ahat [919]
Hi !

In this case, C is a piecewise linear function :
 
C : p \mapsto \begin{cases}
0.15p \text{ if } p \ \textless \  900 \\
0.17p \text{ if } 900 \leq p \ \textless \  1,500\\
0.21p \text{ if } p \geq 1,500
\end{cases}
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3 years ago
If y=3x+5 ,What is the value of y when x=12
ANEK [815]
Hi!
You're answer is 44.
Hope this helps.

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3 years ago
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Which equation represents the line with slope 1/4 that passes through (-4, 8)?
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Answer

B DID THE TEST

Step-by-step explanation:

YOU WILL DO YOU GOOD LUCK

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