(d)
$t_{11} + t_{12} + t_{13} = 141$
And $t_{21} + t_{22} + t_{23} = 261$
$\therefore 3a + 33d = 141$
$\Rightarrow a + 11d = 47$ …(i)
And $3a + 63d = 261$
$\Rightarrow a + 21d = 87$ …(ii)
On solving Eqs. (i) and (ii), we get
$a = 3,\ \ d = 4$