Nested Functions: Worksheet 2 - Beginner Practice Nested Functions BEGINNER

Ready to master Nested Functions? This entry level practice worksheet (2/10) presents 20 beginner-level challenges. Focus area: pattern recognition. Learn to solve nested functions reasoning questions, handle nested functions practice, and perfect nested functions for competitive exams with our step-by-step solutions.

📝 Worksheet 2 of 10 • 20 questions • ⏱️ Estimated time: 20 minutes • 🎯 Beginner level

What you'll learn in this worksheet:

Understand the logic behind nested functions practice
Learn step-by-step approaches to pattern recognition
Practice basic problem types with clear explanations
Develop systematic problem-solving habits
Master nested functions reasoning questions through focused practice

Your progress through Nested Functions

Worksheet 2 of 10 (11% complete)

Question 1

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: q(g(h(2)))

Evaluate from innermost outward:
q(g(h(2)))
= 12

Question 2

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: h(p(5))

Evaluate from innermost outward:
h(p(5))
= 4

Question 3

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: g(f(q(3)))

Evaluate from innermost outward:
g(f(q(3)))
= 23.50

Question 4

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: f(g(2))

Evaluate from innermost outward:
f(g(2))
= 24

Question 5

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: h(f(5))

Evaluate from innermost outward:
h(f(5))
= 49

Question 6

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: p(r(3))

Evaluate from innermost outward:
p(r(3))
= 29

Question 7

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: f(q(5))

Evaluate from innermost outward:
f(q(5))
= 4.50

Question 8

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: f(r(q(5)))

Evaluate from innermost outward:
f(r(q(5)))
= 33.50

Question 9

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: r(g(3))

Evaluate from innermost outward:
r(g(3))
= 322

Question 10

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: f(q(5))

Evaluate from innermost outward:
f(q(5))
= 4.50

Question 11

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: r(f(5))

Evaluate from innermost outward:
r(f(5))
= 36

Question 12

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: f(h(4))

Evaluate from innermost outward:
f(h(4))
= 18

Question 13

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: q(h(g(6)))

Evaluate from innermost outward:
q(h(g(6)))
= 338

Question 14

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: p(q(2))

Evaluate from innermost outward:
p(q(2))
= -2

Question 15

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: h(r(5))

Evaluate from innermost outward:
h(r(5))
= 1156

Question 16

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: g(r(q(4)))

Evaluate from innermost outward:
g(r(q(4)))
= 231

Question 17

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: h(r(6))

Evaluate from innermost outward:
h(r(6))
= 1225

Question 18

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: p(h(3))

Evaluate from innermost outward:
p(h(3))
= 6

Question 19

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: p(q(f(3)))

Evaluate from innermost outward:
p(q(f(3)))
= -0.50

Question 20

If f(x)=x+2, g(x)=2x, h(x)=x², p(x)=x-3, q(x)=x/2, r(x)=3x-1, then evaluate: p(r(g(5)))

Evaluate from innermost outward:
p(r(g(5)))
= 321

📝 Continue your Nested Functions practice. Worksheet 2 focuses on pattern recognition.

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