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In Problems 51–60, write out each sum.

∑k=0n32k

Short Answer

Expert verified

The required sum is∑k=0n32k=1+32+94+......+32n.

Step by step solution

01

Step 1. Write the given information.

The given summation notation is:

∑k=0n32k
02

Step 2. Write out the sum.

To get the sum, we need to substitute 0,1,2,.....,nfor k,in the given sequence ∑k=0n32k,

∑k=0n32k=320+321+322+......+32n=1+32+94+......+32n

Therefore,∑k=0n32k=1+32+94+......+32n.

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