Предмет: Алгебра, автор: dauletkamaladin08

Решите пожалуйста дам балы ​

Приложения:

Ответы

Автор ответа: 7x8
0

Ответ:

S_4=120

Объяснение:

b_4-b_1=78

b_1q^3-b_1=78

b_1(q^3-1)=78\ \ \ |:(q^3-1)

b_1=\frac{78}{q^3-1}

b_1=\frac{78}{(q - 1)(q^2 + q + 1)}

--------------

b_1+b_2+b_3=39

b_1+b_1q+b_1q^2=39

b_1(1+q+q^2)=39

\frac{78}{(q - 1)(q^2 + q + 1)}(1+q+q^2)=39

\frac{78}{q - 1}=39

39(q-1)=78\ \ \ |:39

q-1=2

q=2+1

q=3

--------------

b_1=\frac{78}{(q - 1)(q^2 + q + 1)}=\frac{78}{(3 - 1)\cdot(3^2 + 3 + 1)}=\frac{78}{2\cdot 13}=3

--------------

S_4=\frac{b_1(q^4-1)}{q-1}=\frac{3\cdot (3^4-1)}{3-1}=\frac{3\cdot (81-1)}{2}=\frac{3\cdot 80}{2}=120

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