A Programmed Sequence On Exponential Notation

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Thus, we must be able to change our decimal numerals or exponents any way we see fit.
For instance, let's make the following change: Change 8.3^ x 10^ to X 10' What three digits, regardless of the decimal point, will go into the blank space?
We may shift the decimal point, but we never change the of the decimal numeral.
Remember, we are changing 8.3^ x 10-^ to What is the change in the exponent?
Does the exponent increase or decrease?
X 10' The exponent increases by 2. To counteract this, the d
...ecimal numeral 8.3^ must (increase, decrease).
Thus the decimal point must be shifted two places to give a (larger, smaller) decimal numeral.
6.7 X 10^ 4.5 X 10^ or 4.5 X 10 8, 3, 4 are the digits.
digits increases decrease smaller 15 41 42 43 44 45 46 47 48 49 50 hi 52 53 54 55 56 57 To get this smaller decimal numeral by shifting the decimal point two places we will change 8.34 to 5 Now, complete this change: 8.34 x 10-" changes to _ X lo'^.
If the exponent increases in value, the decimal numeral part must then (increase, decrease) in order that the whole expression may not change its value.


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