Solve n for 2^n=1024
Introduction
2^n=1024,in this context n is any positive integer and 2 is base of n,where we have to find value of n by solving this.
objective :-
Student will be able to solve the algebraic equation using by geogebra cas window.
Guidelines:-
- At first , open GeoGebra window,
- Choose CAS from geogebra classic,
- Enter in first row f(n):=2^n to define function f,
- Enter in second row 1024=f(n),
- find solution by using solve tool.
Dynamic applet:-
Test your understanding-
Choose the current answer for the equation 4^n=1048576.
Marca todas las que correspondan
- A
- B
- C
- D
Solve algebraic equation problem by using following protocol:-
- Open a new GeoGebra window,
- Switch to Perspectives – CAS ,
- Define the function f as f(n) := 2n. Hint: Use “:=” for definitions and “=” for equations,
- Enter 1024 = f(n) 5. Now find solution by applying the Solve tool Hint: Use the Solve command Solve[1024= f(n)],
- or Solve[1024 = f(n), n] .