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iren2701 [21]
3 years ago
12

How many times does 85 go into 886

Mathematics
1 answer:
Allushta [10]3 years ago
3 0
According to a calculator it says 10.4235941176471 Have a good day! Brainliest Answer please ?
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Let $m$ be the number of integers $n$, $1 \le n \le 2005$, such that the polynomial $x^{2n} + 1 + (x + 1)^{2n}$ is divisible by
Kisachek [45]

x^2+x+1=\dfrac{x^3-1}{x-1}

so we know x^2+x+1 has roots equal to the cube roots of 1, not including x=1 itself, which are

\omega=e^{2i\pi/3}\text{ and }\omega^2=e^{4i\pi/3}

Any polynomial of the form p_n(x)=x^{2n}+1+(x+1)^{2n} is divisible by x^2+x+1 if both p(\omega)=0 and p(\omega^2)=0 (this is the polynomial remainder theorem).

This means

p(\omega)=\omega^{2n}+1+(1+\omega)^{2n}=0

But since \omega is a root to x^2+x+1, it follows that

\omega^2+\omega+1=0\implies1+\omega=-\omega^2

\implies\omega^{2n}+1+(-\omega^2)^{2n}=0

\implies\omega^{4n}+\omega^{2n}+1=0

and since \omega^3=1, we have \omega^{4n}=\omega^{3n}\omega^n=\omega^n so that

\implies\omega^{2n}+\omega^n+1=0

From here, notice that if n=3k for some integer k, then

\omega^{2(3k)}+\omega^{3k}+1=1+1+1=3\neq0

\omega^{4(3k)}+\omega^{2(3k)}+1=1+1+1=3\neq0

which is to say, p(x) is divisible by x^2+x+1 for all n in the given range that are *not* multiples of 3, i.e. the integers 3k-2 and 3k-1 for k\ge1.

Since 2005 = 668*3 + 1, it follows that there are m=668 + 669 = 1337 integers n such that x^2+x+1\mid p(x).

Finally, m\equiv\boxed{337}\pmod{1000}.

8 0
4 years ago
Math help please and thank you
Yuri [45]
I think it best to actually do the problem to determine the correct answer.

Clearing out the fractions, I found that

x(x-2) - (x -1) = 2x -5.  This results in x=2 and x=3.

However, 2 is not a solution (but is an extraneous solution), because substituting 2 for x in the 2nd term results in div. by zero.

Thus, only the second answer is correct.
5 0
3 years ago
What’s an equation that equals to 7
Airida [17]

There are many equations that equal 7 but here are a few

3+4=7

15-8=7

3.5*2=7

49/7=7

-35/-5=7

3 0
3 years ago
Read 2 more answers
A Web music store offers two versions of a popular song. The size of the standard version is 2.9 megabytes (MB). The size of the
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Write the equations: 2.9s+4.7h=6076
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Substitute for h: 2.9s+4.7(4s)=6076
Solve for s:2.9s+4.7(4s)=6076 \\ 2.9s+18.8s=6076 \\ 21.7s=6076 \\ s=280
There were 280 downloads of the standard version. There were 1120 downloads of the high-quality version.
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3 years ago
Pedro deposited $35 then withdrew $50 show number line graph
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If you <em>deposit</em> $35, you can imagine drawing a green line (representing the money gained) to the 35 on the number line, which can be seen as <em>moving </em>35 to the right<em />. Fo <em>w</em><em>ithdrawing, </em>imagine drawing a red line back 50 notches on the number line (representing money lost). The net effect that the deposit and withdrawal will have on your account balance is a 35-50=-15 dollar <em>loss</em>, which can be represented on the number line as a line drawn to the point -15.
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