[b][u]Step 1[/u][/b]: Click the line tool [img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACoAAAAsCAYAAAATmipGAAACdUlEQVRYCe2ZsWvbQBjFLx1KaCAESkqoyZBACq3bkDbQaHRJU5AhU+hQu2OXxB46efKQzsWevHSxx0zGf4I9djV0tCnYdPDixR48+ZV3cEJyY1kVOekE+eA4+yRbv3v33ZPuJGazGZJQRBIgyegBHY/HGA6H6Pf76PV6sRRemwxkcYvogI5GI3nCdDrFfD5HXMFrk4GwZFKwElQpGSfgojBkcSsrQdnAXpgWSlknR5kXJqmpBCMT2RxQThxTg2z3oHc5OsYqWq/XPf00DnQwGKBQKKBYLJoL2mq1YFkWGo2GB5JfjFB0MpmgXC4jn8+j2+3+AxkbKD1RRafTgW3bqFarqunWOlJFm80m3jy/wNZ6Gk8fH+PsvY1sNgvCropIQbPvrrAvGjgRkOXRwxQ47EEiUtCjZx/xWvxxQKmsOw38gCMDpe28ffUJKXGNQ/FLKnv84sKPzXMsElBlO6VSCV8+XyO9fw6mAXM2aGgFVbaTy+WW2k7soMp2KpVKUBbf87QoSjh6YxDb8aVzHbxTUN5VOMy8ywS1HReL78fQoJzFpcsbHOxm8P1bC7VaTd6nOXF0RGhQ6zCPPfFDeiIt5+XBBxBeV4QGXRMPHOM+Er+xubGji1H+byhQ5t/OZgZp8VPC8rZ4fvrVLFDOZD5InJ3a2N5K48lGBnspC7pyU/X+vxTlo9ii7bTbbfVfWutAoLQdPtTqsJ2gvVsJymUBlwe6h3YVsC8oF1hcaOm0nVWA6rgv6OKSVf0ojtoXNA6gZde8B12mTNh2j6KJ2XZMzEZuYrbGuVGaiJcNBGVRyjJnmcRxFF7b/ZJBsTmvb1SDqXViQP8Cu5TIq/1pnqIAAAAASUVORK5CYII=[/img] and click in two spots horizontally to create a line.[br][br][b][u]Step 2:[/u][/b] Click the Parallel Line tool[img]data:image/png;base64,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[/img]. Now click somewhere below point A to make a point, and then click on your original line. You should now see 2 parallel lines.[br][br][b][u]Step 3:[/u][/b] Put a 2nd point on your 2nd line by clicking the point tool [img]data:image/png;base64,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[/img] and then clicking your 2nd line somewhere below point B.[br][br][b][u]Step 4[/u][/b]: Make a transversal: Click the line tool[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACoAAAAsCAYAAAATmipGAAACdUlEQVRYCe2ZsWvbQBjFLx1KaCAESkqoyZBACq3bkDbQaHRJU5AhU+hQu2OXxB46efKQzsWevHSxx0zGf4I9djV0tCnYdPDixR48+ZV3cEJyY1kVOekE+eA4+yRbv3v33ZPuJGazGZJQRBIgyegBHY/HGA6H6Pf76PV6sRRemwxkcYvogI5GI3nCdDrFfD5HXMFrk4GwZFKwElQpGSfgojBkcSsrQdnAXpgWSlknR5kXJqmpBCMT2RxQThxTg2z3oHc5OsYqWq/XPf00DnQwGKBQKKBYLJoL2mq1YFkWGo2GB5JfjFB0MpmgXC4jn8+j2+3+AxkbKD1RRafTgW3bqFarqunWOlJFm80m3jy/wNZ6Gk8fH+PsvY1sNgvCropIQbPvrrAvGjgRkOXRwxQ47EEiUtCjZx/xWvxxQKmsOw38gCMDpe28ffUJKXGNQ/FLKnv84sKPzXMsElBlO6VSCV8+XyO9fw6mAXM2aGgFVbaTy+WW2k7soMp2KpVKUBbf87QoSjh6YxDb8aVzHbxTUN5VOMy8ywS1HReL78fQoJzFpcsbHOxm8P1bC7VaTd6nOXF0RGhQ6zCPPfFDeiIt5+XBBxBeV4QGXRMPHOM+Er+xubGji1H+byhQ5t/OZgZp8VPC8rZ4fvrVLFDOZD5InJ3a2N5K48lGBnspC7pyU/X+vxTlo9ii7bTbbfVfWutAoLQdPtTqsJ2gvVsJymUBlwe6h3YVsC8oF1hcaOm0nVWA6rgv6OKSVf0ojtoXNA6gZde8B12mTNh2j6KJ2XZMzEZuYrbGuVGaiJcNBGVRyjJnmcRxFF7b/ZJBsTmvb1SDqXViQP8Cu5TIq/1pnqIAAAAASUVORK5CYII=[/img] and click somewhere below your 2 parallel lines, and somewhere above your 2 parallel lines, making a transversal.[br][br][b][u]Step 5:[/u][/b] Click the Intersect tool [img]data:image/png;base64,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[/img]. Now click on the 2 points where the transversal crosses the parallel lines. This should create 2 point where the 2 intersections are. If you don't get it exactly, click undo and try again.[br][br][b][u]Step 6[/u]: [/b]Use the angle tool [img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACwAAAAuCAYAAABTTPsKAAAD1klEQVRoBe3ZW0gUURgH8C97iCIrwi6klREkJRRlF8Kw2iwz3PJSWbAgEQQK2c1KsbLaoqKiJB8yMyM1KvLB0sKtwEspGiFU1D44hViKL6ahKCH+4xuZbbeZ2VkXd3Y3OnDY2fMd5vz2m3OWmTM0MDAAf6rkT1i2/gd7+oo5ZLirqwttbW0QBAEtLS1eqTw2G9ii9ONt4M7OTrFjb28vhoaG4K3CY7OB0Wz6Gy2Cpcx6E/p3gtiilGkRzAH+Vb5WpEzbZ1kE87zxpexKiWMT22RgXmC+Wtj2H+zs6lgsFhxIvQXzqYfOuqnGdM8wUQCCKR8hVIDZM6LQ39+vilMK6Ao27TQjjBqwiiDWiWTC+/eflVyqbbqCc7IeYBbl2cCBFCf+t6rqFAK6gu8W3cWUgChMp/OYTLsRaziuQHLepBu4tqYWiVsTYLVa8ayyGq2trc5lKlFdwG+b3iJm42Y0NzerMFxv9jj444ePMMYaUf+m3nWVk54eBQstAnYk7cSrl6+cEEYW8hi4/Xs7UkwpqHhaMTKRRm+PgH8KAtKXrkDFvjSN4UceHnXwr+5uZIYvQVl0DBAeARQUylXCFyBwLkAElJQOV3kvxZZRB59ZthLFhk1AYxPw5ClAk4DqGsfBl0cOxxlM4x1jGt9GFXx5dRRurVk3jGEw16vXgKhoRwZnVyqMHkEZNXCeYROur1jtiJXQG7cAz57/YTEy9wZwpwg4fVafKcGPUZfOleF2fjkKjfG4sCRCGcvoM2bgWOYfMB9R0PAc7uhwbNf45laGGTtjXBzm0H0EUTZCAiKA+gZ1cH4BkJSsQXEt7BZ4UZgBi+mb7a6LaCxQ91odzJf/8FHXRBq93ALvTryE+WSxgSdQNHaFhOJRrBGC+bwcfjIH2JakQXEt7Ba4qqoKRGPEm/EplIb1kan4VFyM+7tMOBIWjuSZc3Fl2SpUp+xBz70SYF8qkH7QNZFGL7fAfE5+tDmVnYea6neyIX5YrajNOYvctRtgCg5FelAwitL2o6mxCYODg7L+vCZeWBpk7UoNboOVTqbWJpSXo7S4FBmHMhAbswXZWdkoe1yGr1++Isl4ApMpQbypD52WIO7fqZ2H23UB2wP6+vpQV1uH69dysT1xBwIp3rYWgukmkhPM9t1lx7qD7QU9PT2YSnttYH44XbjAYN9FduxVMGuWLjJhKmVgHpUjiOLQ2ChfE/Zqr4MZc/HcIxxMK0RlZaW9TfHYJ8CKMpXGfwPsd9utfreh7XevDHjD2K9eykg73FKmeU7z6vRG5bF5imq+9pLQvv5pe0/n61DJ9xt1tQwU/FC7TAAAAABJRU5ErkJggg==[/img] to measure all 8 angles formed by the transversal crossing the parallel lines. To measure each angle ,you must click (in order) on the 3 points that form it.

There are 8 total angles that were formed above. Let's name them like this:[br][br][size=100][size=200][img]data:image/png;base64,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[/img][/size][/size][br][br]Now fill in the missing information in the 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[/img]