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@Z4K4R1Y4 @Z4K4R1Y4 @Z4K4R1Y4
where are the options?
f(x) = 70(1.17)x f(x) = 82(1.17)x f(x) = 70(2.2)x f(x) = 82(2.2)x
lol for the scenario given: x = 1 and f(x) = 82
so pick the option where the answer = 82
Note: you may have to round up.
the second one ?
for the second one you would have: 82 * 1.17 * 1 = 96
so it would be the 3rd one
the third one would be: 70 * 2.2 * 1 = 154
sorry 4th on e im stupid
show me how you'd do the 4th one
82 *2.2=17.6 so it would be the second one
i get 180
try the first one
if you round up what do you get?
how do i round it up
is there's like a formula or something
if i was to round 59 up to the nearest ten then it would be 60 if iwas to round up 390 to the nearest hundred it would be 400 if i was to round up 6.9 to the nearest whole number it would be 7
does that help?
so 81.9 = ?
haha can you help me with another one .... please pretty please
yes! you are awesome!!!!!
ok here we go The population f(x), in millions, of State A of a country after x years is represented by the function shown below: f(x) = 4(1.08)t The graph shows the population g(x), in millions, of State B of the country after x years: Which conclusion is correct about the population of State A and State B? The original population of State A was double of the original population of State B. The original population of State B was double of the original population of State A. The original population of State A was four times of the original population of State B. The original population of State A was equal to the original population of State B.
by looking at the graph whats the original population of State B?
yes. 2 means 2 million.
lol now for state A the equation has the same structure as your previous problem: f(x) = original vaue * constant * number of years
you can get the original population for state A from the equation without any calculation. there is no need to multiply 4 & 1.08
what i'm saying is that the original population of State A is 4 million since the rate of change is given by multiplying the original value by a constant.
so which is the correct statement?