Question

In algebra, why do you think that you are given many problems to solve that aren't really "real life" problems? For example, "Twice the sum of a number and 5 is 24. Find the number." ...?

Answer 1

Algebra problems may not seem like 'real-life' problems, but they help build a deeper understanding of mathematical concepts.

Step-by-step explanation:

Often, in algebra, you are given problems that may not seem like 'real-life' problems because they are designed to emphasize understanding the underlying concepts rather than simply executing a mathematical recipe. These problems aim to build a more meaningful understanding of the content by focusing on what the numbers represent and how they relate to each other. For example, in the problem 'Twice the sum of a number and 5 is 24. Find the number,' you can practice solving by setting up an equation and using algebraic manipulation to find the number.

Answer 2

You can't understand the upper most level in math unless you understand the lower levels. With that said, the construction of the roads we drive on, the planes we fly in, the houses we live in, the pots, pans, cooking utensils, and eating utensils we cook and eat with, etc. all are dependent on a strong knowledge and foundation of math.