JermaineKim

To find the molecular weight of tyrosinase from Agaricus bisporus on the BRENDA database, you can follow these steps: Go to the BRENDA website at https://www.brenda-enzymes.org/. In the search bar, enter "Agaricus bisporus" and click on the corresponding result. On the Agaricus bisporus page, scroll down to the "Enzymes" section and click on the enzyme class "1.14.18.1". On the tyrosinase page, scroll down to the "Molecular Data" section. The molecular weight is listed under "Molecular mass" and is reported in kilodaltons (kDa). For tyrosinase from Agaricus bisporus, the molecular weight is 120 kDa. To find the number of subunits, substrates, and products of tyrosinase from Agaricus bisporus on the same page, you can follow these steps: To find the number of subunits, scroll down to the "Quaternary Structure" section. For tyrosinase from Agaricus bisporus, the number of subunits is 4. To find the substrates and products, scroll down to the "Substrates/Product" section. For tyrosinase from Agaricus bisporus, the substrates are L-tyrosine and oxygen, and the products are L-DOPA and H2O.

First, let's take an example to show that sqrt{a^(2)} is not equal to a. Suppose a = -3, then: sqrt{a^(2)} = sqrt{(-3)^(2)} = sqrt{9} = 3 But a = -3, so sqrt{a^(2)} is not equal to a. Now, let's move on to explain why sqrt{a^(2)} = | a |. The square root of a number is always a positive number or zero. Therefore, when we take the square root of a square, we need to make sure that the result is also positive. In the example above, we took the square root of (-3)^2, which gave us 3. We know that the square of a number is always positive, so (-3)^2 is equal to 9. However, since a can be negative or positive, we need to use the absolute value of a to make sure that we get a positive result when we take the square root. Thus, we can conclude that sqrt{a^(2)} = | a |.