Soal Matematika Kelas Xii IPA

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| By Dewirosaliana82
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Dewirosaliana82
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Soal Matematika Kelas Xii IPA - Quiz

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  • 2. 
    - ProProfs

    • 2 X 1

    • 2 X 2

    • 2 X 3

    • 3 X 2

    • 3 X 3

    Correct Answer
    A. 2 X 3
  • 3. 

    Jika f`(x) = 1 -2x dan f(3) = 4, maka f(x) adalah ...

    • 2x2 - x - 11

    • - 2x2​​​​​ + x + 19

    • X2 - 2x - 1

    • X2 + 2x + 11

    • - x2 + x + 10

    Correct Answer
    A. - x2 + x + 10
    Explanation
    The given question is asking for the function f(x) based on the given information. We are given that f'(x) = 1 - 2x, which means that the derivative of f(x) is 1 - 2x. To find f(x), we need to integrate 1 - 2x with respect to x. Integrating 1 gives x, and integrating -2x gives -x^2. The constant of integration is found by using the given information that f(3) = 4. Plugging in x = 3 into the function, we get 4 = -3^2 + 3 + C, which gives C = 10. Therefore, the function f(x) is -x^2 + x + 10.

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  • 4. 

    Ditentukan titik-titik A(– 2, 1) dan B(3, - 4). Jika C terletak pada garis AB sehingga AC : CB = 8 : - 3, maka koordinat titik C adalah...

    • (6,7)

    • ( - 6,7)

    • (6, - 7)

    • ( - 7,6)

    • ( - 7, -6)

    Correct Answer
    A. (6, - 7)
    Explanation
    The coordinates of point A are (-2, 1) and the coordinates of point B are (3, -4). The ratio AC:CB is given as 8:-3. To find the coordinates of point C, we can use the concept of section formula. Let the coordinates of point C be (x, y). According to the section formula, the x-coordinate of point C is given by (8 * 3 + (-3) * (-2)) / (8 - 3) = 6. Similarly, the y-coordinate of point C is given by (8 * (-4) + (-3) * 1) / (8 - 3) = -7. Therefore, the coordinates of point C are (6, -7).

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  • 5. 
    - ProProfs

    • 3x3 - 4x2 + 5x + c

    • 3x3 - 2x2 + 5x + c

    • X3 - 2x2 + 5x + c

    • X3 - 4x2 + 5x + c

    • - x3 + 2x2 + 5x + c

    Correct Answer
    A. X3 - 2x2 + 5x + c
  • 6. 
    - ProProfs

    • - 2 dan 1

    • - 2 dan - 1

    • - 2 dan 3

    • -2 dan - 1

    • - 3 dan 2

    Correct Answer
    A. - 2 dan 1
  • 7. 
    - ProProfs

    • 30o

    • 45o

    • 60o

    • 90o

    • 120o

    Correct Answer
    A. 120o
  • 8. 
    - ProProfs

    • 4

    • 2

    • 1

    • - 1

    • - 4

    Correct Answer
    A. 2
  • 9. 

    Sebuah perusahaan pelayaran hendak mengangkut 420 mobil sedan dan 120 bus, dengan 2 kapal feri, yaitu feri jenis A dan feri jenis B. Feri A dapat mengangkut hingga 30 bus dan 30 sedan, sedangkan feri B dapat emngangkut 10 bus dan 70 sedan dalam sekali angkut. Jika biaya menggunakan sebuah feri A dan sebuah feri B masing-masing adalah Rp. 500.000,00 dan Rp. 300.000,00, biaya minimum yang dikeluarkan untuk mengangkut semua kenderaan tersebut menggunakan kedua jenis feri adalah ...

    • Rp. 2.500.000,00

    • Rp 2.750.000,00

    • Rp. 3.000.000,00

    • Rp. 3.250.000,00

    • Rp. 3.500.000,00

    Correct Answer
    A. Rp. 3.000.000,00
    Explanation
    To minimize the cost, we need to find the most efficient way to transport all the vehicles. The ferry A can carry a maximum of 30 buses and 30 sedans, while the ferry B can carry a maximum of 10 buses and 70 sedans. Since we have 120 buses and 420 sedans, we can use ferry A twice to transport all the buses and ferry B once to transport all the sedans. The cost of using ferry A twice is Rp. 500,000 x 2 = Rp. 1,000,000, and the cost of using ferry B once is Rp. 300,000. Therefore, the total minimum cost is Rp. 1,000,000 + Rp. 300,000 = Rp. 3,000,000.

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  • 10. 
    - ProProfs

    • I

    • II

    • III

    • IV

    • V

    Correct Answer
    A. IV
  • 11. 
    - ProProfs

    Correct Answer
    A.
  • 12. 

    Boneka jenis A yang harga belinya Rp. 35.000,00 dijual dengan harga Rp. 59.000,00 per buah, sedangkan boneka jenis B yang harga belinya Rp. 70.000,00 dijual dengan harga Rp. 95.000,00 per buah. Seorang pedagang boneka mempunyai modal Rp. 3.500.000,00 dan kiosnya dapat menampung paling banyak 80 buah boneka akan mendapat keuntungan maksimum jika ia membeli ...

    • 20 buah boneka jenis A dan 60 buah boneka jenis B

    • 60 buah boneka jenis A dan 20 buah boneka jenis B

    • 30 buah boneka jenis A dan 50 buah boneka jenis B

    • 80 buah boneka jenis A saja

    • 80 buah boneka jenis B saja

    Correct Answer
    A. 60 buah boneka jenis A dan 20 buah boneka jenis B
    Explanation
    The peddler will maximize his profit by buying 60 pieces of type A dolls and 20 pieces of type B dolls. This is because the profit margin for type A dolls is higher (selling price - purchase price = Rp. 59,000 - Rp. 35,000 = Rp. 24,000) compared to type B dolls (Rp. 95,000 - Rp. 70,000 = Rp. 25,000). Therefore, by buying more type A dolls, the peddler can make a higher profit. Additionally, buying 60 type A dolls and 20 type B dolls will not exceed the maximum capacity of 80 dolls in his kiosk.

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  • 13. 
    - ProProfs

    • - 6

    • - 2

    • 2

    • 3

    • 6

    Correct Answer
    A. - 2
  • 14. 
    - ProProfs

    Correct Answer
    A.
  • 15. 
    - ProProfs

    • 2

    • 3

    • 4

    • 5

    • 6

    Correct Answer
    A. 4
  • 16. 
    - ProProfs

    Correct Answer
    A.
  • 17. 

    1. Luas daerah yang dibatasi oleh kurva y=x2 + 6x, y= x2 – 2x, sumbu y dan garis x = 3 adalah . . . satuan luas.

    • 16

    • 18

    • 36

    • 64

    • 72

    Correct Answer
    A. 36
    Explanation
    The area bounded by the curves y=x^2 + 6x, y= x^2 – 2x, the y-axis, and the line x=3 can be calculated by finding the points of intersection between the curves and the line x=3. By solving the equations, we find that the curves intersect at x=1 and x=3. Therefore, the area is the integral of (x^2 + 6x) - (x^2 - 2x) from x=1 to x=3. Simplifying this expression gives us the integral of 8x from x=1 to x=3, which equals 36. Therefore, the correct answer is 36.

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  • 18. 
    - ProProfs

    Correct Answer
    A.
  • 19. 

    Volume benda putar apabila daerah yang diputar terhadap sumbu x memiliki y = x2 dan y= -x + 2 adalah . . . satuan volume.

    Correct Answer
    A.
    Explanation
    The volume of the rotating object can be determined by finding the area between the curves y = x^2 and y = -x + 2 when rotated around the x-axis. This can be done by integrating the difference between the two curves from their intersection points. The intersection points can be found by setting the two equations equal to each other and solving for x. Once the intersection points are found, the integral can be set up and evaluated to find the volume in the given units.

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  • 20. 

    Diketahui empat pernyataan berikut :
    1. Nilai paling besar bagi 4x – 3y adalah 60
    2. Nilai terkecil bagi 3y +2x adalah 60
    3. Jumlah 2y dan 3x tidak boleh melebihi 90
    4. Nilai bagi 3y – x lebih dari 15
    Model matematika dalam bentuk sistem pertidaksamaan dari keempat pernyataan tersebut ...

    Correct Answer
    A.
    Explanation
    The given statements can be represented by the following system of inequalities:

    1) 4x - 3y ≤ 60 (since the maximum value is 60)
    2) 3y + 2x ≥ 60 (since the minimum value is 60)
    3) 2y + 3x ≤ 90 (since the sum cannot exceed 90)
    4) 3y - x > 15 (since the value is greater than 15)

    These inequalities represent the mathematical model for the given statements.

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  • Jul 22, 2024
    Quiz Edited by
    ProProfs Editorial Team
  • Dec 04, 2018
    Quiz Created by
    Dewirosaliana82
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