Question
A triangular field has sides measuring 50 m, 78 m, and
112 m. Determine the height of the field corresponding to the longest side and also find the area of the field.Solution
Use Heron’s formula to find the area: s = (50 + 78 + 112)/2 = 120 m. Area = √[s(s - a)(s - b)(s - c)] = √[120(120 - 50)(120 - 78)(120 - 112)]. = √[120 × 70 × 42 × 8] = √[2822400] = 1680 m². Height corresponding to the longest side = 2 × Area/Base = (2 × 1680)/112 = 30 m. Correct answer: a) Height = 30 m, Area = 1,680 m²
The boolean function f(x, y, z) = (x AND y) OR (NOT(y) AND z) is equivalent to which of the following boolean expressions?
What is the main advantage of using NoSQL databases for big data storage over traditional relational databases?
Frames are related to which layer of OSI model
What is the first phase in the software development process?
A trigger is ?
Which of the following is a key benefit of using virtual memory?
Which flow control technique allows the receiver to inform the sender about its buffer status?
The SI unit for measuring pressure is:
What is the worst-case time complexity of inserting n2Â elements into an AVL tree with n elements initially?
Which of the following function is used in every hashing technique