Equivalent equations are equations that have the same value
The equation in logarithmic form is
<h3>How to rewrite the equation</h3>
The expression is given as:
Take the logarithm of both sides
Apply the power rule of logarithm
Divide both sides by log(10)
Apply change of base rule
Divide both sides by 2
Rewrite as:
Hence, the equation in logarithmic form is
Read more about logarithms at:
brainly.com/question/25710806
Try using photo math it helps a lot!
Answer:
2405
Step-by-step explanation:
From the fourth clue, we know that three of the digits are in 9245. From the first clue, we know that two of the digits are in 5310. Therefore, 5 must be one of the digits.
From the second clue, we know that two of the digits are in 2519. Since 5 is one of the digits, either 2 or 9 is another digit, but not both. We also know that 1 is not a digit.
Since 5 is a digit and 1 is not a digit, we know from the first clue that either 3 or 0 is a digit, but not both. From the fifth clue, we know that neither 9 or 6 is a digit. Therefore, 2 is a digit. And from the third clue, we know that neither 7 nor 8 is a digit.
From the sixth clue, we know that 4 and 0 are digits, and that they are the hundreds and tens place, respectively. So the number is either 5402 or 2405. From the first or second clue, we know that it is 2405.
Answer:
The answer is 72
Step-by-step explanation:
Hope this helps :))
Answer:
Kindly check explanation
Step-by-step explanation:
Using the compound interest formula :
A = P(1 + r/n)^nt
A = final amount ; r = rate ; n = number of compounding times per period ; t = period ; P = principal
P = 2500 ; r = 4% = 0.04 ; t = 5 years
Daily compounding, n = 365
Yearly compounding, n = 1
Quarterly compounding, n = 4
Daily compounding :
A = 2500(1 + 0.04/365)^(5*365)
A = 2500(1.0001095)^1825
A = $3053.4734
Yearly :
A = 2500(1 + 0.04/1)^(5*1)
A = 2500(1.04)^5
A = $3041.6323
Quarterly:
A = 2500(1 + 0.04/4)^(5*4)
A = 2500(1.01)^20
A = $3050.4751