Two series I and II are given below, each containing one wrong term. Both series follow different patterns. Identify the difference between the wrong ...

Question

Two series I and II are given below, each containing one wrong term. Both series follow different patterns. Identify the difference between the wrong term of series II and the correct term of series I at the position of the wrong term.

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:

  1. 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}.
  2. Any multiple of yy ends with digit zero.
  3. cz=9c - z = 9 and LCM(z,5)=15\text{LCM}(z, 5) = 15.

Find the difference between the wrong term of series II and the correct term of series I at the position of the wrong term.

Options

A.

Odd number

B.

Prime number

C.

Composite number

D.

Even number

E.

Both Even number and Composite number

number seriesquadratic equationlcmrootspattern recognition

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