Question

The sum of the first three terms of an AP is 30 while their product is 750. Find AP​

Answer 1

HOPE YOU WILL GET YOUR SOL.

Answer 2

$\huge{\orange{\overbrace{ \red{ \overbrace{\red{\underbrace \color{blue} {\underbrace \color{black} {\fcolorbox{magenta}{lime}{\fcolorbox{red}{black}{\fcolorbox{pink}{pink}{ \fcolorbox{blue}{blue}{{\bf{{{{\pink{Mysteryboy01  }}}}}}}}}}}}}}}}}}$

$\boxed{ \boxed{ \huge{ \bold{ \pink{ \underbrace{Mr.Perfect }}}}}}$

$\huge\mathscr\red{♡Hello Friend ♡}$

$\huge\rm\underline\purple{❤Good Night }$

$\huge\star\huge{ \pink{\bold {\underline {\underline {\red {Great Day }}}}}} \star$

$\huge\blue\bigstar\pink{Be Safe Always }$

$\huge\pink{Stay Home }$

$\huge\star\underline{\mathtt\orange{❥Q} \mathfrak\blue{u }\mathfrak\blue{E} \mathbb\purple{ s}\mathtt\orange{T} \mathbb\pink{iOn}}\star\:$

The sum of the first three terms of an AP is 30 while their product is 750. Find AP

$\huge{\mathcal {\purple {A}\green {n}\pink {s}\blue {w}\purple{e}\green {r}}}$

a-d, a, a+d are the three terms of the AP.

Their sum a-d+a+a+d = 3a = 30, or

a = 30/3 = 10.

(a-d)(a+d)a = 750

a(a^2-d^2) = 750

10(100-d^2) = 750, or

100-d^2 = 75

d^2 = 100–75 = 25,

d = ± 5

So the three terms of the AP are 5, 10 and 15 or

15, 10 and 5.

$\huge\mathscr\red{♡Adrobale Boy ♡}$

$\huge\blue\bigstar\pink{Mark as Brainlist }$

$\huge\boxed{\fcolorbox{black}{red}{Don't report}}$

$\huge\mathcal\purple{Thank my Answers }$

$\huge\colorbox{orange}{Mystery ࿐ ❤}$