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hello
please i need help understanding both questions
use the compound interest formula a= p(1+i)^n to answer the following questions:
1:) what type of equation is present if n is constant equal to 1, rather than a variable?
2:) what type of equation is present if i, A, or P are constant rather than variable?
thanks
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Hi,
The compound interest formula:
orwhere A is the Amount, P is the Principal, r or i is rate of interest per period (e.g. per month, per quarter, per annum etc.).
1.) When i increases, and n also increases, A and P increase. When i decreases n also decreases, A and P decrease.
when i increases and n decreases, or vice versa, the change is caused dependent on the values.
2). Amount and Principal is dependent on i, as well as n.
It appears to me that if one wants to make progress in mathematics, one should study the masters and not the pupils. - Niels Henrik Abel.
Nothing is better than reading and gaining more and more knowledge - Stephen William Hawking.
Offline
Hi,
The compound interest formula:
orwhere A is the Amount, P is the Principal, r or i is rate of interest per period (e.g. per month, per quarter, per annum etc.).
1.) When i increases, and n also increases, A and P increase. When i decreases n also decreases, A and P decrease.
when i increases and n decreases, or vice versa, the change is caused dependent on the values.
2). Amount and Principal is dependent on i, as well as n.
thanks for replying...
for 1:) since n is constant i think its just Simple interest and principle
if
n = 1
=A = P(1+i)^n =
=P(1+i)^1
= P(1+i)
now we know that i = r/n
since r n=1,
i = r = interest rate
then we have A = P + P*i
i think its just Simple interest and principle and we have
now the This is a linear equation.
for 2:) TRICKY
if i is a constant, this is an exponential equation `a=b^n` where `b=P(1+i)` , `b` a constant. if (In this case, P is a parameter)
and so on for a, b
please correct me if i am wrong
thanks
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Hi yorkmanz,
Your reply (both parts) is correct.
It appears to me that if one wants to make progress in mathematics, one should study the masters and not the pupils. - Niels Henrik Abel.
Nothing is better than reading and gaining more and more knowledge - Stephen William Hawking.
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