Write an expression to describe the sequence below. in the sequence, where $$ n=1 $$ for the first term. $$ -98,-196,-294,-392, \ldots $$ $$ f(n)= $$ Submit

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$$ f(n) = -98n $$ To find an expression for the sequence $$ -98, -196, -294, -392, \ldots $$, we first observe the pattern in the terms. The first term is $$ -98 $$ (when $$ n = 1 $$), the second term is $$ -196 $$ (when $$ n = 2 $$), the third term is $$ -294 $$ (when $$ n = 3 $$), and the fourth term is $$ -392 $$ (when $$ n = 4 $$). We can see that each term is a multiple of $$ -98 $$: - The first term: $$ -98 \times 1 = -98 $$ - The second term: $$ -98 \times 2 = -196 $$ - The third term: $$ -98 \times 3 = -294 $$ - The fourth term: $$ -98 \times 4 = -392 $$ From this pattern, we can express the $$ n $$-th term of the sequence as: $$ f(n) = -98n $$ Thus, the expression for the sequence is: $$ f(n) = -98n $$

Write an expression to describe the sequence below. in the sequence, where \( n=1 \) for the first term. \( -98,-196,-294,-392, \ldots \) \( f(n)= \) Submit

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Write an expression to describe the sequence below. in the sequence, where \( n=1 \) for the first term. \( -98,-196,-294,-392, \ldots \) \( f(n)= \) Submit

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