6•3 Lesson 1 Problem Set
... The fuel gauge in Nic’s car says that he has 26 miles to go until his tank is empty. He passed a fuel station 19 miles ago and a sign says there is a town only 8 miles ahead. If he takes a chance and drives ahead to the town and there isn’t a fuel station there, does he have enough fuel to go back t ...
... The fuel gauge in Nic’s car says that he has 26 miles to go until his tank is empty. He passed a fuel station 19 miles ago and a sign says there is a town only 8 miles ahead. If he takes a chance and drives ahead to the town and there isn’t a fuel station there, does he have enough fuel to go back t ...
Full text
... We refrain from describing our initial guesses in these cases, believing instead that the reader is ready to see some results. 3. Results We wish to consider nontrivial sequences (an ) of integers that satisfy the recurrence relation an+1 = ban + an−1 for some positive integer b, but whose initial t ...
... We refrain from describing our initial guesses in these cases, believing instead that the reader is ready to see some results. 3. Results We wish to consider nontrivial sequences (an ) of integers that satisfy the recurrence relation an+1 = ban + an−1 for some positive integer b, but whose initial t ...
7.2
... When multiplying exponential expressions with the same base, add the exponents. Use this sum as the exponent of the common base. When dividing exponential expressions with the same base, subtract the exponents. Use this difference as the exponent of the common base. ...
... When multiplying exponential expressions with the same base, add the exponents. Use this sum as the exponent of the common base. When dividing exponential expressions with the same base, subtract the exponents. Use this difference as the exponent of the common base. ...
Unit V: Properties of Logarithms
... In the past, other bases were used. In base 5, for example, we count by 5’s and change our numbering every 5 units. ...
... In the past, other bases were used. In base 5, for example, we count by 5’s and change our numbering every 5 units. ...
When is a number Fibonacci? - Department of Computer Science
... and only if 5x2 ± 4 is a perfect square (i.e. an integer square number). To do this we shall firstly introduce two lemma’s which we shall then use to prove our final theorem. We should note that this theorem and a corresponding proof were first given by Gessel in [Ges72]. Though the proof we present ...
... and only if 5x2 ± 4 is a perfect square (i.e. an integer square number). To do this we shall firstly introduce two lemma’s which we shall then use to prove our final theorem. We should note that this theorem and a corresponding proof were first given by Gessel in [Ges72]. Though the proof we present ...