Lim ln([(x+1)/x]^3x) as x ->.infinity =lim ln([(x+1)^(3x)]/[x^(3x)]) as s->infinity =lim ln((x+1)^(3x))-ln(x^(3x)) = infinity - infinity
your answer is e3 but you can use l'hopital if you liketake the log, get 3xln(1+1/x)which is in the form ∞×0 then use the usual trick of rewriting as ln(1+1/x)/1/3x
Assuming that this is a compounding interest rate, we use the future value formula which is expressed as: F = P ( 1 + i )^n where F is the future value, P is the present value, i is the interest rate and n is the compounding periods. We do as follows:
F = P ( 1 + i )^n
8000 = 4000 ( 1 + 0.0553)^n
n = 12.88 yrs or about 13 years
Therefore, option D is the answer.
Answer:
no solution
Step-by-step explanation:
Equating the right sides of both equations, that is
6x + 9 = 6x + 2 ( subtract 9 from both sides )
6x = 6x - 7 ( subtract 6x from both sides )
0 = - 7 ← not possible
This indicates there is no solution to the system of equations
Answer:
each child would get 1.29 slices, or 9/7 slices
Step-by-step explanation:
you take the amount of pizza and divide it by the amount of children, which is 9/7
Answer:
a.-(p-1)(p-6)
b.(a+2)(a+2-b)
c 3(b-2)^2
d.(c-5)(1+2x)
Step-by-step explanation:
