Using the chemical formula of the compound and the periodic table of elements, we can add up the atomic weights and calculate molecular weight of the substance. A common request on this site is to convert grams to moles.
Leave a comment Posted by Mr. Ohashi on June 13, Learning Target: Review geometry concepts to get ready for the quiz. Your homework is to finish Ohashi on June 12, Learning Target: I can solve problems involving similar triangles. Handouts: 6.
We found that if we have two triangles that have two angles in common, then the third angles must be the same the triangles must be similar! Here are our notes: Notice in the second example, we started with two angles that were not the same.
In that case, you have to find a third angle before deciding if the triangles are similar or not. Today, we combined the triangle similarity work that we have been doing with algebra! You had to set up and solve some algebra equations to determine if triangles were similar. Ohashi on June 11, Learning Target: I can solve problems involving similar triangles.
We found that you can easily tell if two triangles are similar — if all three angles of one triangle are the same as all three angles of the other triangle, then the triangles are similar.
We will add it to our notes tomorrow. Ohashi on June 10, Learning Target: I can solve problems involving interior and exterior angles of triangles. There are two main triangle angle relationships — the interior angles in a triangle add up to degrees, and the exterior angle of a triangle is equal to the sum of the two remote interior angles.
Here is the example that we did in class: Your homework is to finish Ohashi on June 7, Learning Target: I can solve problems involving interior and exterior angles of triangles.
We started by looking at a problem involving a triangle. We found that the angles inside the triangle always add up to degrees. So if we know the measures of two of the angles, we can always find the measure of the third!
We also learned about exterior angles angles that are created outside of the triangle. Finding the measures of exterior angles requires just a little more thought. The exterior angle and the angle next to it will always form a straight line, so the two angle measures must add up to degrees.
We also found that the measure of an exterior angle of a triangle has to equal the sum of the two far away interior angles remote interior angles. We wrote all of this down in You should have finished in class.
Our quiz on all of our geometry work will be on Friday of next week! Have a great weekend! Ohashi on June 6, Learning Target: Use angle relationships to identify angle measures. We completed the page of our notes that have all of the angle relationships in pictures!
If you get stuck, just focus on one transversal at a time! Ohashi on June 5, Learning Target: I can use angle relationships to solve problems. We started with parallel lines and intersected them by another line a transversal.
This forms eight angles with a pattern. The first group of four angles is exactly the same as the second group of four angles! We also learned that the pairs of equal angles have names.
We wrote the following down in our notes: If you want to see those patterns visually, check out the video… Your homework is to finish Ohashi on June 4, Learning Target: I can use angle relationships and algebra to solve problems.
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