Which of the following scenarios cannot be accurately represented by a tree structure?
Think about whether each node can have multiple parents or connections.
Trees have a strict hierarchy where each node has only one parent. Social networks allow multiple connections between nodes, which trees cannot represent.
Given the following adjacency lists, which one represents a graph that cannot be a tree?
const graph = {
A: ['B', 'C'],
B: ['A', 'D'],
C: ['A', 'D'],
D: ['B', 'C']
};const graph = {
A: ['B', 'C'],
B: ['A', 'D'],
C: ['A', 'D'],
D: ['B', 'C']
};
console.log(graph);Look for cycles or multiple parents in the adjacency list.
Option D shows nodes connected in a cycle (A-B-D-C-A), which trees cannot have.
Which option shows an incorrect edge representation for a tree structure?
Edges: A - B B - C C - A
Trees cannot have cycles.
Option A forms a cycle, which violates the tree property of having no cycles.
You want to model a city's road network where intersections connect multiple roads in various ways. Which data structure is best?
Think about whether the structure allows cycles and multiple connections.
Graphs allow cycles and multiple connections, which fits road networks better than trees.
Which property of graphs makes them necessary to model relationships that trees cannot?
Consider the flexibility of connections in graphs vs trees.
Graphs can have cycles and nodes with multiple parents, which trees cannot, making graphs more flexible for complex relationships.