In an increasing geometric progression of positive terms, the sum of the second and sixth terms is … and the product of the third and fifth terms is 49. Then the sum of the … and … terms is equal to:

Option C. Let's denote the first term of the geometric progression by … and the common ratio by …. The terms of the geometric progression can be written as follows:

Sequences and Series

JEE Main 2024 · 8 Apr, Evening shift · Q5276

MathematicsHard178×since 2002Q5276

In an increasing geometric progression of positive terms, the sum of the second and sixth terms is

\frac{70}{3}

and the product of the third and fifth terms is 49. Then the sum of the

4^{\text {th }}, 6^{\text {th }}

and

8^{\text {th }}

terms is equal to:

Sequences and Series

JEE Main 2024 · 8 Apr, Evening shift · Q5276

MathematicsHard178×since 2002Q5276

In an increasing geometric progression of positive terms, the sum of the second and sixth terms is

\frac{70}{3}

and the product of the third and fifth terms is 49. Then the sum of the

4^{\text {th }}, 6^{\text {th }}

and

8^{\text {th }}

terms is equal to:

Sequences and Series

More on Sequences and Series

Sequences and Series

More on Sequences and Series