How does the precise nature of mathematics OR the imprecise nature of language sometimes get in the way of understanding problems in mathematics? How can these things be helpful in understanding math problems? Use examples to help explain your reasoning.

I’m which figure is point g an orthocenter

1) you deposit $2,500 in an account that earns 4% simple interest. how much do you earn in eight years?

Given: ae ≅ ce ; de ≅ be prove: abcd is a parallelogram. we have that ab || dc. by a similar argument used to prove that △aeb ≅ △ced, we can show that △ ≅ △ceb by. so, ∠cad ≅ ∠ by cpctc. therefore, ad || bc by the converse of the theorem. since both pair of opposite sides are parallel, quadrilateral abcd is a parallelogram.