Need ! will give brainliest angelique is thinking about buying a house for $179,000. the table below shows the projected value of two different houses for three years. number of years 1 2 3 house 1 (value in dollars) 186,160 193,606.40 201,350.66 house 2 (value in dollars) 190,000 201,000 212,000 part a: what type of function, linear or exponential, can be used to describe the value of each of the houses after a fixed number of years? explain your answer. (2 points) part b: write one function for each house to describe the value of the house f(x), in dollars, after x years. (4 points) part c: angelique wants to purchase a house that would have the greatest value in 30 years. will there be any significant difference in the value of either house after 30 years? explain your answer, and show the value of each house after 30 years. (4 points)

H1 is an exponential equation because each term divided by the previous term is a constant. so we have an equation of the form: y=ab^x, we can find a and b using two points.193606.4/186160=(ab^2)/(ab)1.04=b, so now we have: 186160=a(1.04)^1a=179000, so a(x) isa(x)=179000(1.04)^xb(x) is linear of the form y=mx+b because each term is a constant difference from the previous term.m=(y2-y1)/(x2-x1)m=(201000-190000)/(2-1)m=11000 so far we have: y=11000x+b, using the point (1,190000)190000=11000(1)+b179000=b so this equation b(x) is: b(x)=11000x+179000so the two equations for the home's values with respect to time, x, are: a(x)=179000(1.04)^x   and b(x)=11000x+179000since both houses have the same initial value, the exponential house, house a, will be considerably more valuable that the linear house in 30 years.a(30)=$580568.15   (to nearest cent)b(30)=$509000hope this .

10.4 is the answer for you