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Let the interest rate be a and the principal amount be n. The interest per day is the principal multiplied by the interest rate = na. This question 4000=7x15000xa——a=
If it is a rolling interest, then the interest on the first day is na, and the principal becomes n+na=n(1+a), and the interest on the second day is n(1+a)a, and the principal becomes n(1+a)+n(1+a)a=n(1+a)*(1+a)=n(1+a) 2
The principal appreciates at 154,000 after 7 days
154000=150000(1+a)^7
1+a)^7=154000/150000=a=
The second question is that the principal is 43,400, and the interest is 16,000, 10 days.
According to the first algorithm a = 16000 10 43400 = according to the second algorithm, the principal appreciation on day 0 is 59400
59400=434001(1+a)^10
1+a)^10=59400/43400=
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Simple interest: 4000 (7*150000) = 1,000th of the daily interest rate.
16000 (10*43400) = 1000th of the daily interest rate.
10 times worse alas!
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Solution: f(x-12)=f[(x-6)-6]=-f(x-6)=f(x) function is a periodic function with a period of 12.
f(x)=f(2-x)
Replace x with 1-x to obtain: f(1-x)=f[2-(1-x)]=f(1+x) function to the axisymmetric function with x=1 as the axis of symmetry.
f(a)=-f(2016)=-f(12×168+0)=-f(0)=-f(6-6)=f(6)
f(x) is monotonic on [5,9], and only one function value is f(6)a=6 on the interval [5,9].
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Scratching through the middle, it is clear that the red triangle is an equilateral triangle.
The length of the green line = 3 r + r
3r is the length of the green line in an equilateral triangle.
r is the radius of the circle.
As the bottom total length is 90The green line is 45
So there is 45 = 3r + r
Therefore r = 45 (1 + 3).
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13.-2 or 414 a
16.Remember to adopt it, thank you!
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1) Encounter problem (two people walk in the opposite direction, face to face) Suppose that A and B start from points A and B at the same time, walk in opposite directions, and meet at point C, the velocity of A is v1, and the velocity of B is v2; When they walked H hours and repented of each other, then the distance they walked was S A and S B.
Encounter distance = speed and * encounter time.
s A + s B) = v A*h + v B * h
s A + s B) = (v A + v B) * H
Then: The sum of the distances traveled by A and B is the distance they met.
The time of the encounter is the same, both h
2) Chase the problem (the two of them go in the same direction).
Suppose that A and B start from point A and B at the same time, and the two of them are traveling in the same direction (point A is far away from point C) and meet at point C, the velocity of A is v1, and the velocity of B is v2; They walked for h hours and met in the spring.
Chase distance, speed difference, chase time.
s A-s B) = v1*h + v2*h
s A-s B) = (v1-v2)*h
Then: the distance to be pursued is: the distance taken by A - the distance traveled by B.
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