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Crossword Puzzle
Crossword Puzzle

gulnoza

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gulnoza
 

Crossword Puzzle

gulnozaOnline version

shahroyorova

by Gulnoza Ilxomqizi
1

Tajriba natijasida oldindan noma'lum bo'lgan qiymatni qabul qiladigan miqdor

2

Tasodifiy miqdorning mumkin bo'lgan qiymatlari va ularning ehtimollari orasidagi moslik (qonuni)

3

Qabul qilishi mumkin bo'lgan qiymatlari ma'lum bir kesmadagi ixtiyoriy nuqta bo'la oladigan miqdor turi.

4

Hodisa birinchi marta ro'y berguncha o'tkazilgan tajribalar soniga asoslangan taqsimot

5

Tanga tashlash kabi binomial taqsimotga oid masalalarni yechishda qo'llaniladigan formula.

6

Mumkin bo'lgan qiymatlari ayrim ajralgan, chekli yoki sanoqli bo'lgan tasodifiy miqdor turi.

7

P_n(k) = C_n^k *p^k *q^{n-k} formulasi bilan aniqlanadigan taqsimot qonuni.

8

Kam uchraydigan (kichik ehtimolli) voqealar uchun qo'llaniladigan taqsimot qonuni

9

Diskret tasodifiy miqdor taqsimot qonunining eng sodda berilish shakli.

10

Uzluksiz tasodifiy miqdorning qiymatlari soni ega bo'lgan quvvat

3
4
5
9
8
10
2
7
1
1

Tajriba natijasida oldindan noma'lum bo'lgan qiymatni qabul qiladigan miqdor

2

Tasodifiy miqdorning mumkin bo'lgan qiymatlari va ularning ehtimollari orasidagi moslik (qonuni)

3

Qabul qilishi mumkin bo'lgan qiymatlari ma'lum bir kesmadagi ixtiyoriy nuqta bo'la oladigan miqdor turi.

4

Hodisa birinchi marta ro'y berguncha o'tkazilgan tajribalar soniga asoslangan taqsimot

5

Tanga tashlash kabi binomial taqsimotga oid masalalarni yechishda qo'llaniladigan formula.

6

Mumkin bo'lgan qiymatlari ayrim ajralgan, chekli yoki sanoqli bo'lgan tasodifiy miqdor turi.

7

P_n(k) = C_n^k *p^k *q^{n-k} formulasi bilan aniqlanadigan taqsimot qonuni.

8

Kam uchraydigan (kichik ehtimolli) voqealar uchun qo'llaniladigan taqsimot qonuni

9

Diskret tasodifiy miqdor taqsimot qonunining eng sodda berilish shakli.

10

Uzluksiz tasodifiy miqdorning qiymatlari soni ega bo'lgan quvvat

4
2
8
10
9
5
6
1
3
7
1

Tajriba natijasida oldindan noma'lum bo'lgan qiymatni qabul qiladigan miqdor

2

Tasodifiy miqdorning mumkin bo'lgan qiymatlari va ularning ehtimollari orasidagi moslik (qonuni)

3

Qabul qilishi mumkin bo'lgan qiymatlari ma'lum bir kesmadagi ixtiyoriy nuqta bo'la oladigan miqdor turi.

4

Hodisa birinchi marta ro'y berguncha o'tkazilgan tajribalar soniga asoslangan taqsimot

5

Tanga tashlash kabi binomial taqsimotga oid masalalarni yechishda qo'llaniladigan formula.

6

Mumkin bo'lgan qiymatlari ayrim ajralgan, chekli yoki sanoqli bo'lgan tasodifiy miqdor turi.

7

P_n(k) = C_n^k *p^k *q^{n-k} formulasi bilan aniqlanadigan taqsimot qonuni.

8

Kam uchraydigan (kichik ehtimolli) voqealar uchun qo'llaniladigan taqsimot qonuni

9

Diskret tasodifiy miqdor taqsimot qonunining eng sodda berilish shakli.

10

Uzluksiz tasodifiy miqdorning qiymatlari soni ega bo'lgan quvvat

4
2
8
10
9
5
6
1
3
7
 
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