So, the formula is A = P(1+i)^n
A = 578.81
P = 500
n = 3
and I have to find i.
Can anyone help explain how I rearrange the formula to find i?-If you have x^2 how do you make it x?
Think about it you
the answer is n=t-a+d / d.... but id like to know how they have got to this point and what steps were done please-( n - 1 ) d = t - a
n d - d = t - a
n d = t - a + d
n = ( t - a + d ) / d-Thank you
I had this question in chemistry that confused me a bit!
Sarin (C4H10FO2P) may have a lethal dose as low as .01 mg/kg. meaning that someone would die if exposed to .01 mg of Sarin for every kg of bo
Use the fact that log(a) + log(b) = log(a*b)
and log(a) - log(b) = log(a/b)regardless of the base for the logarithm.
In this case you can rewrite the equation as:
log(base 3)[6*6/4] = log(base 3)[9
√x+5 = x-1
Square root of x+5 = x-1
So, the possible answers are...
a. x = 4
b. No Solution
c. x = -1 or x = 4
d. x = -1
This was a question I missed on a test. I said the answer was c. and my teac
the first 3 terms of the sequence -8,x,y,72... form an arithmetic sequence while the 2nd 3rd and fourth terms form a geometric sequence. determine x and y
note: arithemtic : common difference
geometr
The original question is find all the x intercepts (if any) for the following polynomial:
f(x) = (x^8 + 5) (x^12 + 7)
When I factored this polynomial I got: x^20 + 7x^8 + 5x^12 +35
How do I convert
Use the markup equation
S = C + rC,
where S is the selling price, C is the cost, and r is the markup rate.
A set of golf clubs costing $650 is sold for $1105. Find the markup rate on the set of golf
4 cm, Find the surface area and volume of a right cone with a radius of
slant height of 5 cm, and a height of 3 cm.
Find the surface area and volume of a sphere with a radius of 20 yards.-SA = p
The diameters of two pipes are 4 cm and 4.5 cm. What would be ratio of flow of water in those pipes?-The flow is proportional to the cross-sectional area of the pipe. The ratio of area is the squared
average change in temperature per hour = (final temperature minus initial temperature)/Time in hours
As this is decrease numerator has to be negative and negative divided by positive is negative so av
L = lim [b-b√(1-2k/b)] as b→∞
Its an indeterminate of form infinity minus infinity.
Hint: The answer should be L = k.-I am assuming that we need to calculate:
lim (b-->infinity) [b - b√(1 - 2k/b)].