Asked by annonymous
what normal annual interst rate has an effective annual yield of 7.8% under continuous compounding?
Answers
Answered by
MathMate
We calculate the amount after t=1 year at rate r under continuous compounding, and equate it to 1.078:
1.078=1*e<sup>rt</sup>
take natural log on both sides:
ln(1.078)=r*1
r=ln(1.078)
=0.07511
or 7.511% p.a.
1.078=1*e<sup>rt</sup>
take natural log on both sides:
ln(1.078)=r*1
r=ln(1.078)
=0.07511
or 7.511% p.a.
Answered by
annonymous
thanks
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