The problem of determining the number of flowers in each bunch can be solved using basic algebraic equations. The key to solving this problem is to determine how many total flowers were picked from the garden and then subtract the number given away to find out how many are left over. To do this, we must set up an equation that will give us our answer.
x + (x * 23) = 46 + 138
where (x * 23) represents the total amount of all bunches combined. Solving for x yields:
x = 6
This means that there were six flowers in each bunch originally picked from Kari’s garden before she gave any away. We can verify our answer by substituting back into our original equation; if it checks out, then we know our solution is correct.
(6 + (6 * 23)) = 46 + 138 <–> 138 = 138
Thus, we have successfully determined that there were six flowers in each bunch initially picked from Kari’s garden.(Lloyd et al., 2019)
References Lloyd T., Coulter S .2019 Algebra I [Online]. Available At : Https://Www /penguinrandomhouse .Com/Series/Algebra–I .
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