Can you find a quadratic equation which passes close to these points?
Can you solve this problem involving powers and quadratics?
Show that x = 1 is a solution of the equation x^(3/2) - 8x^(-3/2) = 7 and find all other solutions.
Solve an equation involving the Golden Ratio phi where the unknown occurs as a power of phi.
This polar equation is a quadratic. Plot the graph given by each factor to draw the flower.
Make and prove a conjecture about the value of the product of the Fibonacci numbers $F_{n+1}F_{n-1}$.
In this article we show that every whole number can be written as a continued fraction of the form k/(1+k/(1+k/...)).
