There are 8 high jumpers on a track team. a) If High Jumpers make up 2/9 of the team, how many members are there on the team? b) If the number of runners included in the team makes a fraction o

**** ** a ****** **** question ***** *** you **** is **** knowledge ofmultiplication ** ************ ********* ** ** take the ****** ** high ******* on *** team ** *********** **** then **** is **** ** *** question *** ** ************** expressed ** ************** \begin{aligned} \large ******* \large ******* *********** ******************* ** calculate * ** **** ** perform cross ************** Our ********* **** ** ********* * ** *** ** ********* **** ** **** as ******** ** *** ********** is **** ** *** **** *** **** ****** be **** ** *** ***** **** ** **** ** ******** *** equality ** the ******** **** ** **** ******** in *** ***** steps\(\qquad\qquad \begin{aligned} \large 8\times ******* ****** x\times\frac{2}{9}\times9\\ ****** ******* ******* ****** x\times2\\ ****** 8 ****** ******* ***************** \large x\times ******* \frac{1}{2}\\ ****** ******* 9\times ***************** ****** x\cdots\cdots\cdots(1)\\ \large * ****** ****** \frac{8\times *********** \cdots *** ** ************ ************** ****** ******** *************** ** ** *** finding * ***** for\(\large * ** *** ******* ***** ** ****** ** ******* as ***** in *** ** * *** * ** subjectedThere *** ** members ** *** **** & 8 ** **** *** **** *********** **** *** part ****** is that\(\large\frac{3}{9}\\text{of}\\small36\)is *** ****** ** ************ teamNow the ************ ********** of the question ** ******** as ***** ** ******* ******* ** **** to know that **** ******* *** ******** ************ ** the ************ ******** ** * ************ proceeding ******* ** *** ************** *************** ****** \text{Number ** players}&= \small ********************* ****** ****** \frac{36\times3}{9}\\ ****** \small *************** &= ****** 12 *************** ** ************** *************** ****** ************ of ******** ****** ****** 36 ****** ************* &= ****** ********************************* ****** \small 4\times3\\ &= ******** ******************* *********** the ******** ** *** ****** fully **** *** *** ********* ***** ***** ****** it by *** ************ 9 (shown to ***** ******** **** *** *********** ***** *********** *** ****** ** the ********** * **** ************** *** **** ****** *** **** ** ** simplify *** ******** ** * *********** ****** Therefore the ****** ******** is *** **** ** it ********** *** equation at * **** faster rate: ** ** **** *** generate *** ******* as * result ** multiplications done by ****** *** ** **** *** much ** allocated for ******* ***** high ******* that *** be ********** ********** ********* Therefore *** ****** of ******** ******* is\(\large36-20=16\) d) Now\(\large ************ *********** reserved ***** ** is mathematically written as\(\large *************** *** **** ***** ** ******* ********** ******* one ***** **** memory of *** multiplication ****** ********** in * trouble *** ** ***** **** ********* ***** denominator ** ***** ************ ********** *** ******* ***** retaining *** rest ************** *************** ****** ************************* \frac{2\times2\times2\times2}{2\times2\times3\times3}\\ ****** ********************************* ****** \small *********** ******************* There were 3 categories ******** on *** team & ** **** ***** *** relative ********* of **** **** ******* ** *** ***** ****** ** members ********* it ** * norm that the ******** of each ******** equals ***** ********* \(\qquad\qquad *************** ****** ********************* \small \frac{2}{9}+\frac{3}{9}+\frac{4}{9}\\ &= \small ***************** ****** ****** ************* ****** ****** 1 *************** *** ******** ***************** ************* ****