To find the effective interest rate the formula is
R=(1+r/k)^(k)-1
R=?
r=nominal Interest rate 0.1364
K=compounded daily 365
Plug in the formula
R=(1+0.1364÷365)^(365)−1
R=0.1461 This the effective interest rate 14.61%
As you can see that the effective interest rate is greater than the nominal interest rate by
0.1461−0.1364=0.0097×100=0.97%
So the answer is a
Hope it helps!
So subsitue and try so
f(g(x))=2(7x+1)+2
g(f(x))=7(2x+2)+1
multiply them out
f(g(x))=2(7x+1)+2=14x+2+2=14x+4
g(f(x))=7(2x+2)+1=14x+14+1=14x+15
14x+15>14x+4
therefor
g(f(x))>f(g(x))
the answer is D g(f(x)) produces the greatest output
Answer:
Hence, option C is true.
Step-by-step explanation:
Given the expression
Solving for 'm'
Flip the equation
Expanding by applying the distributive law: 
Add (-1)/2 × kn to both sides
simplify
Divide both sides by k/2
Therefore,
Hence, option C is true.
It's about 3 (3 13/33) to be exact
