Find the sum of the infinite geometric series. -3 - 9/4 - 27/16 - 81/64 + Write your answer as an integer or a fraction in simplest form. ______

Identify Total Amount: Identify the total amount of electrical tape needed and the amount of tape on each roll. The electrician needs 8,000 centimeters of electrical tape, and each roll contains 2,000 centimeters of tape.Calculate Number of Rolls: Calculate the number of rolls needed by dividing the total amount of tape by the amount on each roll. Number of rolls needed = Total amount of tape needed ÷ Amount of tape in each roll Number of rolls needed = 8,000 cm ÷ 2,000 cm Number of rolls needed = 4

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Find the sum of the infinite geometric series. $\newline$ $-3 - \frac{9}{4} - \frac{27}{16} - \frac{81}{64} +$ $\newline$ Write your answer as an integer or a fraction in simplest form. $\newline$ ______

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Precalculus

Find the value of an infinite geometric series

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Q. Find the sum of the infinite geometric series.

\newline

-3 - \frac{9}{4} - \frac{27}{16} - \frac{81}{64} +

\newline

Write your answer as an integer or a fraction in simplest form.

\newline

______

Identify Total Amount: Identify the total amount of electrical tape needed and the amount of tape on each roll. $\newline$ The electrician needs $8,000$ centimeters of electrical tape, and each roll contains $2,000$ centimeters of tape.
Calculate Number of Rolls: Calculate the number of rolls needed by dividing the total amount of tape by the amount on each roll. $\newline$ Number of rolls needed $= \frac{\text{Total amount of tape needed}}{\text{Amount of tape in each roll}}$ $\newline$ Number of rolls needed $= \frac{8,000 \, \text{cm}}{2,000 \, \text{cm}}$ $\newline$ Number of rolls needed $= 4$