Question

String a is 35 centimeters long. String B is 5 times as long as string A. Both are necessary to create a decorative bottle. Find the total length of string needed for 17 identical decorative bottles. Express your answer I'm meters

Answer 1

Answer:

Total length of string required for $17$ decorative bottles $= 35.7\ m$

Step-by-step explanation:

Length of string A = $35\ cm =\frac{35}{100} =0.35\ m$

Length of string B = $5\times A$ = $35\times 5 =175\ cm = \frac{175}{100} = 1.75\ m$

Total length of the string required for decorating one bottle = Summation of string A and String B,used $=1.75+0.35 = 2.10\ m$

To find the string needed for $17$ bottles we will multiply the strings used for $1$ bottle with $17$.

So $2.10\times 17 =35.7\ m$.

The total length of string needed for [tex}17{/tex} bottles is $=35.7\ m$.