5th Year Earnings: $5,153,632

If a company grows by 120% for 5yrs in a row by how much will they have grown from year one to year 5 based on compound growth?

To calculate the overall growth over 5 years with a yearly growth rate of 120%, we use the formula for compound growth:

[ \text{Final Amount} = \text{Initial Amount} \times (1 + \text{Growth Rate})^{\text{Number of Years}} ]

Here, the growth rate is 120%, or 1.20 in decimal form. The number of years is 5. Assuming the initial amount is 1 (100%), we can calculate the final amount after 5 years. Let's calculate it.

After 5 years of growing at a rate of 120% per year, the company would have grown by about 51.54 times its original size from year one to year five. This is based on compound growth.

So if a company made $100,000 its first year what would be its 5th year earnings?

To find the 5th year earnings for a company that made $100,000 in its first year and grew at a rate of 120% per year for 5 years, we multiply the initial amount by the growth factor we calculated:

[ $100,000 \times 51.54 ]

Let's do the calculation.

If a company made 100,000 in its first year and grew at a rate of 120% per year, its earnings in the fifth year would be approximately 5,153,632.

51 times growth is represented by what number in percentages

To express a growth factor of 51 times in percentage terms, you would calculate it as follows:

[ \text{Percentage Growth} = (\text{Growth Factor} - 1) \times 100% ]

For a growth factor of 51:

[ \text{Percentage Growth} = (51 - 1) \times 100% ]

Let's calculate this.

A growth factor of 51 times is equivalent to a 5000% increase.