The intital amount deposited was $18485.82.
<h3>How to find the compound interest?</h3>
If n is the number of times the interested is compounded each year, and 'r' is the rate of compound interest annually, then the final amount after 't' years would be:
An account has $26,000 after 15 years. The account received 2.3 percent interest compounded continuously.
A = 26000
R = 0.02.3
Therefore, the intital amount deposited was $18485.82.
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We are given statements : Premise: If the sides of a triangle are all 4 cm, then the triangle is equilateral.
Premise: The triangle is equilateral.
According to law of Detachment : Statement 1: If q, then q.
and Statement 2: p
Conclusion: q.
According to given reasoning :
p : If the sides of a triangle are all 4 cm.
q : Then the triangle is equilateral.
Therefore, Statement 1 : If( the sides of a triangle are all 4 cm), then (the triangle is equilateral).
Statement 2: (the triangle is equilateral).
Conclusion : The sides of the triangle are 4 cm.
Therefore, option B is correct "Law of Detachment".
Answer:
x=-1
Step-by-step explanation:
Answer:
These two values show the range of maximum and the minimum possible approximation of the amount of atoms in the universe.
10000 of the small universe will fit into the big universe.
Step-by-step explanation:
These values are a representative of the possible number of atoms in the universe. They both give a range of possible numbers, within which the number of atoms in the universe can be assigned a a particular value. The range is used to indicate that the value cannot be be exactly determined to be a particular exact number.
The two numbers given are
10^82, and 10^78
If the the larger number of 10^82 is correct, we'll have
10^82 ÷ 10^78
==> 10^(82 -78) = 10000 of the small universe will fit into the larger universe.
The answer is (9y)^5
The first sequence of operation asks you to take the product of 9 and y, which means that they must be multiplied together. Next, you must raise 9y to the fifth power, which means their product has an exponent of 5.
