Type the missing numbers in this sequence: -74, -79, -84, -89, -94, _____, _____

Sequence Type: Is the given sequence geometric or arithmetic? Here, the difference between consecutive terms appears to be the same. The given sequence is arithmetic.Common Difference: Find the common difference in the arithmetic sequence. Two consecutive terms are -74 and -79. -79 - (-74) = -79 + 74 = -5 Common Difference: -5First Missing Number: Find the first missing number in the sequence. Add the common difference to -94. -94 + (-5) = -99 First Missing Number: -99Second Missing Number: Find the second missing number in the sequence. Add the common difference to -99. -99 + (-5) = -104 Second Missing Number: -104

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Type the missing numbers in this sequence: $\newline$ $-74$ , $-79$ , $-84$ , $-89$ , $-94$ , _, _

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Q. Type the missing numbers in this sequence:

\newline

-74

-79

-84

-89

-94

, _____, _____

Sequence Type: Is the given sequence geometric or arithmetic? $\newline$ Here, the difference between consecutive terms appears to be the same. $\newline$ The given sequence is arithmetic.
Common Difference: Find the common difference in the arithmetic sequence. $\newline$ Two consecutive terms are $-74$ and $-79$ . $\newline$ $-79 - (-74) = -79 + 74 = -5$ $\newline$ Common Difference: $-5$
First Missing Number: Find the first missing number in the sequence. $\newline$ Add the common difference to $-94$ . $\newline$ $-94 + (-5) = -99$ $\newline$ First Missing Number: $-99$
Second Missing Number: Find the second missing number in the sequence. $\newline$ Add the common difference to \(-99＂). $\newline$ \(-99 + ( $-5$ ) = $-104$ ＂) $\newline$ Second Missing Number: \(-104＂)