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The answer will depend on what information is given in the table.

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6y ago
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6mo ago

The rule for finding a number in the second row of the table is not provided in the question.

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Q: What is the rule for finding a number in the second row of the table if you know the corresponding number in the first row?
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Related questions

How can you find the constant of proportionality from a table of a proportional relationships?

Divide any number in the second set by the corresponding number in the first set.


What is the number by which you are dividing?

In a division sum, for example, 12 / 6 = 2, the first number in the sum is called the dividend. The second number is called the divisor, and the third number is the quotient. In this instance, it is the second number you are finding.


What are 2 similar pentagons?

Two pentagons that have corresponding angles congruent. First equals the first, second equals the second and so forth.


What is the second step of finding LCM?

If the first step is writing down the numbers, the second step is finding their prime factorizations.


What mean when you find a fraction of another number?

It means you are finding what part of the first number is the second. To do this, you put the second number over the first. eg what fraction of 5 is 2: answer 2/5 (two fifths). This means that 2/5 (two fifths) of 5 is 2.


What number comes first in a ratio?

The numerator, in the fraction corresponding to the ratio.


Whats it called when second number is a factor of the first number?

The first number is divisible by the second number


What is alike and different about similar and congruent figures?

If two figures are similar or congruent, each angle of the first figure is the same as the corresponding angle of the second figure.In similar figures, the ratio of each side in the first figure to the corresponding side in the second figure is a constant. If the figures are congruent, that ratio is 1: that is, the corresponding sides are of the same measure.


What could be the second step in finding the sum negative thirteen plus negative dwindling using a number line with intervals at every integer?

The second step depends on what was done as the first step!


What are the finding special products?

multiply the first factor to the first term of the second factor


In a two column proof the second column states your reasons for the corresponding statements in the first column?

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What is it called when the second number is a facotor of the first number?

In that event, the first number is called a "multiple" of the second number.