Two series I and II are given below. Each series contains one incorrect term and follows a distinct pattern. Series I: a a a , b + 5 b+5 b + 5 , c + 8...

Question

Two series I and II are given below. Each series contains one incorrect term and follows a distinct pattern.

Series I: aa, b+5b+5, c+8c+8, $87$, $412$, $2185$, $13326$

Series II: b+4b+4, c+8c+8, $36$, a+50a+50, $79$, $111$, $152$

Given:

(i) The quadratic equation 10bx2(21a)x+3=010b x^2 - (21 - a)x + 3 = 0 has roots z10\frac{z}{10} and y20\frac{y}{20}, where z10>y20\frac{z}{10} > \frac{y}{20}.

(ii) Any multiple of yy ends with digit zero.

(iii) cz=9c - z = 9 and the LCM of zz and $5$ is $15$.

Question: Find the LCM of yy, zz, and cc.

Options

A.

$60$

B.

$10$

C.

$15$

D.

$25$

E.

$20$

number serieslcmquadratic equationrootsalgebra

Solve This Question

Get instant feedback with detailed step-by-step solution

Start Solving →