- Michael reads $3$ more pages more than on the last day he read.
- On the 7th day, the amount of the pages he read is $25$.
- If Michael finished reading this book in $10$ days, how many pages does this book have ?.
Before solving this question, I want to understand what question actually means and how to make the correct equations. Can you show it ?.
My work:
Let's call the pages $x$
$x +(x+3) + (x+6)... (x+21)$
Hence we get
$x+21 = 25 \implies x = 4$
and
$\dfrac{x+(x+30)}{2}.10 = ?$
Regards
Suppose he red $u_1$ pages the first day.
the day two, he red $u_2=u_1+3$.
the $n^{th}$ day, it is $$u_n=u_1+3 (n-1) $$
for $n=7$, we have $u_7=u_1+18=25$
thus $u_1=7$.
after ten days, he will have red $$u_{10}=u_1+9×3=34 pages $$
Directly, seventh day : 25 pages
eighth day :28
nineth day :31
last day :31+3=34.