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Nuetrik [128]
3 years ago
14

Complete the patterns 0.02 0.2 blank 20 blank blank

Mathematics
2 answers:
katen-ka-za [31]3 years ago
8 0

The Complete pattern is; 0.02, 0.2, 2, 20, 200, 2000

<h2>Further Explanation;</h2><h3>Sequence</h3>
  • A sequence refers to a set of numbers, called terms, arranged in some particular order.
  • There are two major types of sequences.

Arithmetic sequence

  • An arithmetic sequence is a sequence with the difference between two consecutive terms constant. The difference is called the common difference (d).

For example;

2,4,6,8,10,12,.............. is an arithmetic sequence with a common difference of 2.

  • The nth term of an arithmetic series is therefore given by;

a_{n} =a_{1} + (n-1)d

Where a_{1} is the first term and d is the common difference.

<h3>Geometric sequence</h3>
  • A geometric sequence is a sequence with the ratio between two consecutive terms constant.
  • The sequence follows a pattern where the next term is found by multiplying by a constant called the common ratio, r.

For example;

0.02, 0.2, 2, 20, 200, 2000, ........... is a geometric sequence in which the common ratio is 10.

The nth term of a geometric sequence is given by;

a_{n} =a_{1} r^{n-1}

where a_{1} is the first term and r is the common ratio

Key words: sequence, arithmetic sequence, geometric sequence, common difference, common ratio

<h3>Learn more about;</h3>
  • Arithmetic sequence: brainly.com/question/11718753
  • Geometric sequence: brainly.com/question/9300199
  • Example of a geometric sequence: brainly.com/question/10601401

Level: High school

Subject: Mathematics

Topic: Sequence and series

Sub-topic: Geometric sequence

andrew-mc [135]3 years ago
5 0
Just multiply the number by 10
0.02
0.2
2
20
200
2000
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Let's call our number <em>x</em>.

So we can setup the equation x² = 100.

To solve this equation, we square root both sides.

So we have x = ±10.

Always use plus or minus when square rooting both sides

of an equation so our answer is not only 10, it's also -10.

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If x^2+1/x^2=3 find the value of x^2/(x^2+1)^2<br> Express answer as a common fraction.<br> Thanks!!
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x^2+\dfrac1{x^2}=3\implies x^4+1=3x^2\implies x^4-3x^2+1=0

By the quadratic formula,

x^2=\dfrac{3\pm\sqrt5}2\implies x^2+1=\dfrac{5\pm\sqrt5}2

Then

(x^2+1)^2=\dfrac{25\pm10\sqrt5+5}4=\dfrac{15\pm5\sqrt5}2

\implies\dfrac{x^2}{(x^2+1)^2}=\dfrac{\frac{3\pm\sqrt5}2}{\frac{15\pm5\sqrt5}2}=\dfrac{3\pm\sqrt5}{15\pm5\sqrt5}

Multiply numerator and denominator by the denominator's conjugate:

\dfrac{3\pm\sqrt5}{15\pm5\sqrt5}\cdot\dfrac{15\mp5\sqrt5}{15\mp5\sqrt5}=\dfrac{45\pm15\sqrt5\mp15\sqrt5-25}{15^2-(5\sqrt5)^2}=\dfrac{20}{100}=\dfrac15

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