Gajbezela:

Here are the solutions for adding the fractions: a) Step 1: Add the numerators since the denominators are the same. (1)/(3) + (1)/(3) = (1+1)/(3) Step 2: Simplify the fraction. (1+1)/(3) = (2)/(3) The image shows one-third shaded in the first shape and one-third shaded in the second, totaling two-thirds. b) Step 1: Add the numerators since the denominators are the same. (2)/(4) + (1)/(4) = (2+1)/(4) Step 2: Simplify the fraction. (2+1)/(4) = (3)/(4) The image shows two-fourths shaded in the first shape and one-fourth shaded in the second, totaling three-fourths. c) Step 1: Add the numerators since the denominators are the same. (1)/(4) + (2)/(4) = (1+2)/(4) Step 2: Simplify the fraction. (1+2)/(4) = (3)/(4) The image shows one-fourth shaded in the first shape and two-fourths shaded in the second, totaling three-fourths. d) Step 1: Add the numerators since the denominators are the same. (1)/(5) + (3)/(5) = (1+3)/(5) Step 2: Simplify the fraction. (1+3)/(5) = (4)/(5) The image shows one-fifth shaded in the first shape and three-fifths shaded in the second, totaling four-fifths. e) Step 1: Add the numerators since the denominators are the same. (2)/(6) + (3)/(6) = (2+3)/(6) Step 2: Simplify the fraction. (2+3)/(6) = (5)/(6) The image shows two-sixths shaded in the first shape and three-sixths shaded in the second, totaling five-sixths. f) Step 1: Add the numerators since the denominators are the same. (4)/(8) + (2)/(8) = (4+2)/(8) Step 2: Simplify the fraction. (4+2)/(8) = (6)/(8) Step 3: Reduce the fraction to its simplest form by dividing the numerator and denominator by their greatest common divisor, which is 2. (6 ÷ 2)/(8 ÷ 2) = (3)/(4) The image shows four-eighths shaded in the first shape and two-eighths shaded in the second, totaling six-eighths, which simplifies to three-fourths. That's 2 down. 3 left today — send the next one.