Page 37 - Math_Genius_V1.0_C8_Flipbook
P. 37

E:\Working\Focus_Learning\Math_Genius-8\Open_Files\02_Chapter_2\Chapter_2
                 \ 06-Jan-2025  Bharat Arora   Proof-7             Reader’s Sign _______________________ Date __________







                                                         Linear  Equations
                     2                                     in  One  Variable









                 Learning Objectives

                 After studying this chapter, students will be able to...                                   Scan to learn
                   solve a linear equation having variables on one side and numbers on the other side
                   simplify linear equations with variables on both sides and then solve
                   reduce an equation to its simpler form and then solve
                   reduce equation to linear form and then solve
                   use linear equations to solve the real-life problems






                             get ready!


                  Sharma’s family is planning a trip and is considering two travel packages offered by Dream Scape Travels.

                  The company offers a 5-day package
                    to South India at `3000 per day,                                       It is easy to find the amount
                   excluding food. In the same budget,                                    using a linear equation. Let the
                  you can also choose a 5-day package   That means the total             total cost of the food be ‘x’. Then,
                  to East India, where the daily cost is   cost for both packages is      5 × 3000 + x = 5 × 6000 +  .
                                                                                                                   x
                  double than that of South India, but   the same. But, what are                                   2
                        the cost of food is half.     the charges for food?              By solving it, we can find the cost
                                                                                                  of the food.
                                                                              How to
                                                                          calculate that?
















                                                                                                  Please help me
                                                                                                 in understanding
                                                                                                    how linear
                                                                                                 equations can be
                                                                                                 applied in other
                                                                                                    situations.


                                                                   35
   32   33   34   35   36   37   38   39   40   41   42