Four of them.
Ibelievethat the question you mean to ask is "How do you multiply powers withdifferentbases?" As an exponent is the number raised to denote repeated multiplication of a base, and a power is a short for of writing repeated multiplication of a number by itself.In order to do this we should use an example such as this:(8^4+2a)(16^a-1)In order to solve this, we would need to find the solution to (8^4+2a)(16^a-1)Whenever multiplying two powers and the bases are different, we always want to make the bases the same. We cannot do anything to this equation until the bases are the same, so the equation becomes(8^4+2a)(16^a-1)-------> (2^3)^4+2a · (2^4)^a-1Next we multiply the exponent inside with the exponents outside of each pair of brackets and we get 2^12+6a · 2^-4+4aWe have now made the bases the same! And our solution is 2^8+10a
A hexagonal prism is a polyhedron with two parallel bases bounded by congruent hexagons and with lateral faces bounded by parallelograms that connect corresponding sides of the bases. The height h of the prism is any perpendicular segment drawn from a point on the base to the plane containing the other base. If the segments that join corresponding vertices of the bases are perpendicular to the bases, then the prism is a right hexagonal prism. Otherwise, it is called oblique. The perimeter formula of a right regular hexagonal prism is P = 12s + 6h where s = side and h = height
In the decimal number system, the highest valued digit is 9. The highest digit that ever appears in any one 'place' of a number is one less than the 'base' of the number. The numbers that everyone is most familiar with ... the numbers you see around you every day ... are numbers written in the 'decimal' system, using the 'base' of 10. So the highest digit in any one place is 9. 'Binary' numbers ... the form most used to represent numbers inside digital circuits and computers ... are constructed in base 2. So the highest digit in any one place is 1, and each of these numbers is just a string of 1's and zeros. Digits can be even higher than 9 in number systems that use other bases. For example, the hexadecimal system (often used in computer science to represent binary numbers) is base 16, so in that case the highest valued digit is "F" which has a value equivalent to 15 in a decimal representation. As an example, the number "FA" hexadecimal, has decimal value 15*16 + 10 = 250.
True. Adenine, guanine, cytosine, and thymine are the four nitrogen bases found in DNA. These nitrogen bases pair up in specific combinations to form the rungs of the DNA double helix.
It takes a set of three RNA bases to code for one amino acid. Since there are 4 different bases in RNA, there are 4 x 4 x 4 = 64 possible combinations. This is many more combinations than is necessary to code for 20 amino acids. The reason that there are more than 20 is that some combinations code for the same amino acid.
Because the bases can be arranged in many different combinations (Apex)
DNA contains four nitrogen-containing bases: adenine (A), cytosine (C), guanine (G), and thymine (T). These bases pair up in specific combinations: A with T and C with G.
The four nitrogen bases in DNA are adenine (A), thymine (T), cytosine (C), and guanine (G). These bases pair up in specific combinations; A pairs with T, and C pairs with G.
Thymine,Adenine,Guanine,Cytosine
64
The four nitrogen bases that make up DNA are adenine (A), thymine (T), cytosine (C), and guanine (G). These bases pair up in specific combinations (A with T, and C with G) to form the rungs of the DNA double helix ladder.
There are four different nitrogen bases found in DNA: adenine (A), thymine (T), cytosine (C), and guanine (G). These nitrogen bases are the building blocks that make up the genetic code of an organism.
transcription
A nitrogen bases
There are 64 different DNA triplets possible, representing all the combinations of the four nucleotide bases (A, T, C, G) taken three at a time. Each triplet codes for a specific amino acid in the genetic code.