Consider the following stock and flow diagram for the population modeling of a bacteria. If the population of the bacteria currently is S(0)=1000, and Fractional Net Birth Rate is 0.67, what will the population of the bacteria be in 6 days? The unit for Net Birth Rate is bacteria/day. Round your answer to the nearest integer. Fractional Net Birth Rate Net Birth Rate Population R

Suppose an Egyptian mummy is discovered in which the amount of carbon-14 present is only about two-sevenths the amount found in living human beings. - 0.0001216t where yo is the amount of carbon-14 present in living human The amount of carbon-14 present in animal bones after t years is given by y = yo e beings. About how long ago did the Egyptian die? Enter your search term About yr ago the Egyptian had died. (Round to the nearest integer as needed.)

QUESTION 7 Read the situation below and determine whether it is linear or exponential. If linear, find and interpret the rate of change. If exponential, find and interpret the percent change. Approximate if needed. The common ratio for the home prices in an Austin neighborhood is 1.08 every year for the past five years. For the toolbar, press ALT+F10 (PC) or ALT+FN+F10 (Mac). B IUS Paragraph Arial V 10pt ✓ ✓ A✔ AV T X Q 5 è E

Consider the following table that gives the population of City A from Year 1 to Year 6. Complete all parts (a-k) to this question. Part 1: Fill-in the last two columns in the table. List your answers as a - j for the chart and answer the question k below. Round growth rate to the nearest ten-thousandth (4 decimal places). Population of City A, Year 1 to year 6 Year Population (P) Change ΔP{"version":"1.1","math":"<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>&#x2206;</mo><mi>P</mi></math>"} Growth Rate ΔPP{"version":"1.1","math":"<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mo>&#x2206;</mo><mi>P</mi></mrow><mi>P</mi></mfrac></math>"} 1 315,422  N/A  N/A 2 320,421  a.  b. 3 321,765  c.  d. 4 322,162  e.  f. 5 331,165  g.   h.  6 331,200  i.   j. Part 2: k. Does it make sense to fit this data with an exponential model? Why or why…