Question: User: e. 6 \div 3 + 2
d. 72 \div (5 + 5) \times 10
g. 12 + 2
h. 2 - (14 \div 15)
i. 4(15 - 3) + 18
j. (93 \div 7) \times 4 \times 20
k. 72 \div 3 \times 10 \div 3
l. 5 \div (28 \div 2)
m. (23 - 6) \times (4^2 - 3)
n. (7 - 9) + (8 - 1)
p. (19 - 13) \times (35 + 7)
o. (19 - 7) \times (4 - 8) + 8
q. (3 + 4) \times (4^2 \div 2)
p. 12 + 6 \div 3 \times 4 + 300
r. 50 - (3 \times 10) \div 2
q. 210 - 12(2 - 1)
s. 72 + 4 \div 6 - 2
top-left: faint small doodle/figure in the top-left box near the left margin, partly covering the expression.
top-right: small doodle/figure in the top-right box under the expression, near the upper-right area.
center: faint doodle/figure in the middle-left box around the center-left area, overlapping the workspace.
bottom-left: faint doodle/figure in the lower-left box near the left side, below the expressions.
bottom-right: small doodle/figure in the bottom-right box near the lower center-right area.answer these questions
1. **Problem:** Calculate the value of $6 \div 3 + 2$.
2. **Formula and rules:** Use the order of operations (PEMDAS/BODMAS): Parentheses, Exponents, Multiplication and Division (left to right), Addition and Subtraction (left to right).
3. **Step-by-step solution:**
1. Calculate division first: $6 \div 3 = 2$
2. Then add: $2 + 2 = 4$
4. **Intermediate work with cancellation:**
$$\cancel{6 \div 3} + 2 = 2 + 2 = 4$$
5. **Final answer:** $4$