This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

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Answer
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Here are the solutions to the fraction problems:
1. Add the following fractions.
a) Step 1: Add the numerators since the denominators are the same. Step 2: Simplify the fraction. 1
b) Step 1: Add the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{3{5}}
c) Step 1: Add the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{5{8}}
d) Step 1: Add the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{5{7}}
e) Step 1: Add the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{7{9}}
f) Step 1: Add the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{1{2}}
g) Step 1: Add the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{10{11}}
h) Step 1: Add the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{11{12}}
2. Subtract the following fractions.
a) Step 1: Subtract the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{1{4}}
b) Step 1: Subtract the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{1{5}}
c) Step 1: Subtract the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{2{7}}
d) Step 1: Subtract the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{3{4}}
e) Step 1: Subtract the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{1{6}}
f) Step 1: Subtract the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{2{11}}
g) Step 1: Subtract the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{1{3}}
h) Step 1: Subtract the numerators since the denominators are the same. Step 2: Simplify the fraction. \frac{5{12}}
3. Insert the correct symbol (+ or -).
a) Step 1: Determine the operation that makes the equation true. Since , the symbol is . +
d) Step 1: Determine the operation that makes the equation true. Since , the symbol is . +
e) Step 1: Determine the operation that makes the equation true. Since , and , the symbol is . +
4. What fraction of the pizza is eaten? What fraction is left?
a) (This example is done for you in the image) Fraction eaten: Fraction left:
b) Step 1: Observe the pizza. It is divided into 4 equal parts, and 1 part is missing. Fraction eaten: Step 2: Calculate the fraction left. Fraction left:
c) Step 1: Observe the pizza. It is divided into 2 equal parts, and 1 part is missing. Fraction eaten: Step 2: Calculate the fraction left. Fraction left:
d) Step 1: Observe the pizza. It is divided into 2 equal parts, and 1 part is missing. Fraction eaten: Step 2: Calculate the fraction left. Fraction left:
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This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.