section 1 : inductive reasoning Flashcards

1
Q

what is a counter example ?

A

is a case where a hypothesis does not hold
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2
Q

what is a prime number ?

A

is a number that has exactly two factors 1 and the number itself

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3
Q

what are examples of prime numbers ?

A

2 , 3,5,7,11,13,19,23

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4
Q

what are the steps to complete numerical sequences using inductive reasoning ?

A
  1. look at earlier terms in the sequence
  2. identify a pattern
    3.use it to find the other members of the sequence
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5
Q

why do we need to put the visual sequence in a linear equation ?

A

To get the next term in the sequence

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6
Q

what equation do we use in visual sequence to get the next term number ?

A

linear equation

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7
Q

How do we use the relationship between a term number and the number of boxes ?

A

by creating ordered pairs

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8
Q

how to do you create a ordered pair in a linear equation based off a visual sequence ?

A

the term is the x the number of boxes is the y

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9
Q

what is the linear equation formula to find a pattern ?

A

m= y2-y1 over x2-x1

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10
Q

what is the name of the formula use to find the equation of a line ?

A

the point slope formula

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11
Q

what is the point slope formula ?

A

y-y1=m(x-x1)

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12
Q

how does inductive reasoning start ?

A

inductive reasoning starts with examples cases and then draw general conclusions

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13
Q

how does deductive reasoning start ?

A

starts with a general statement and applies it to examples or cases

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