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Qormaata galuumsa kutaa 12ffaa Herregaa, bara 2018 A.L.I (2026), maxxansa 5

Gaaffilee dhugaa qormaata galuumsa yunivarsiitii kutaa 12 kan Herregaa, akkuma barattoonni bara 2018 A.L.I itti fudhatanitti. Tokkoon tokkoon gaaffii deebii sirrii fi ibsa qaba. Qormaanni bara 2018 A.L.I maxxansa adda addaatiin bahe. Fuulli kun maxxansa 5 qaba; kaan gadi aanee tarreeffamaniiru.

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Gaaffii 1

Which term of the following arithmetic sequence -6, 1, 8, 15, ... is 414?

  1. A.31
  2. B.62
  3. C.61
  4. D.32
Deebii fi ibsa ilaalaa

Deebii: C 61

Maaliif

The n-th term of an arithmetic sequence is given by an=a1+(n−1)da_n = a_1 + (n-1)d. Substituting a1=−6a_1 = -6, d=7d = 7, and an=414a_n = 414, we get 414=−6+(n−1)7414 = -6 + (n-1)7, which simplifies to n=61n = 61.

Gaaffii 2

∑_{n=4}^{17} 1/(k²+5k+6) is equal to: (Note: the index likely n, but given as k)

  1. A.11/102
  2. B.7/60
  3. C.12/85
  4. D.10/119
Deebii fi ibsa ilaalaa

Deebii: B 7/60

Maaliif

Using partial fractions, the term can be written as 1(k+2)(k+3)=1k+2−1k+3\frac{1}{(k+2)(k+3)} = \frac{1}{k+2} - \frac{1}{k+3}. This forms a telescoping sum from k=4k=4 to 1717, which simplifies to 16−120=760\frac{1}{6} - \frac{1}{20} = \frac{7}{60}.

Gaaffii 3

Which of the following Geometric sequence is divergent?

  1. A.a_n = (-1)^{2n+1}(3/7)^n
  2. B.a_n = (-3/5)^{2n+1}
  3. C.a_n = (1/10)(5/2)^n
  4. D.a_n = 2/5^n
Deebii fi ibsa ilaalaa

Deebii: C a_n = (1/10)(5/2)^n

Maaliif

A geometric sequence an=a1rn−1a_n = a_1 r^{n-1} is divergent if the absolute value of its common ratio ∣r∣≥1|r| \ge 1. Here, option C has r=5/2=2.5>1r = 5/2 = 2.5 > 1, making it divergent, while the others have ∣r∣<1|r| < 1 and are convergent.

Gaaffii 4

An auditorium has 30 seats in first row, 34 in second, 38 in third. If pattern continues, total seating capacity with 20 rows?

  1. A.106
  2. B.3880
  3. C.580
  4. D.1360
Deebii fi ibsa ilaalaa

Deebii: D 1360

Maaliif

The seating capacity forms an arithmetic series with a1=30a_1 = 30, d=4d = 4, and n=20n = 20. The sum of the first 20 terms is S20=202[2(30)+(20−1)4]=10[60+76]=1360S_{20} = \frac{20}{2}[2(30) + (20-1)4] = 10[60 + 76] = 1360.

Gaaffii 7

A manufacturer wants to design an open box with square base and surface area 75 square units. What height gives maximum volume?

  1. A.5 units
  2. B.2.5 units
  3. C.7.5 units
  4. D.15 units
Deebii fi ibsa ilaalaa

Deebii: B 2.5 units

Maaliif

An open box with a square base xx and height hh has surface area S=x2+4xh=75S = x^2 + 4xh = 75, so h=75−x24xh = \frac{75-x^2}{4x}. The volume V=x2h=75x−x34V = x^2h = \frac{75x - x^3}{4} is maximized when V′(x)=75−3x24=0V'(x) = \frac{75-3x^2}{4} = 0, giving x=5x = 5 and a height of h=75−2520=2.5h = \frac{75-25}{20} = 2.5 units.

Gaaffii 8

What is area of region enclosed between f(x)=x²-4 over [1,5]?

  1. A.5/3
  2. B.65/3
  3. C.16/3
  4. D.86/3
Deebii fi ibsa ilaalaa

Deebii: D 86/3

Maaliif

The function f(x)=x2−4f(x) = x^2 - 4 is negative on [1,2][1, 2] and positive on [2,5][2, 5]. The total area is ∫12(4−x2)dx+∫25(x2−4)dx=[4x−x33]12+[x33−4x]25=53+27=863\int_{1}^{2} (4-x^2) dx + \int_{2}^{5} (x^2-4) dx = [4x - \frac{x^3}{3}]_1^2 + [\frac{x^3}{3} - 4x]_2^5 = \frac{5}{3} + 27 = \frac{86}{3}.

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