In one gram (1 g) of buttons, the number can vary significantly depending on the size and material of the buttons. For example, small plastic buttons might number in the hundreds, while larger buttons could be far fewer. Generally, an estimate could be around 100 to 200 small buttons per gram. However, this is a rough approximation and can differ based on specific button types.
1 gram = 1.0 × 10-9 gigagrams (Gg)1 Gg = 1 000 000 000 g= 1 x 109 g
Gg
5.4e-1 or 5.4 x 10-1
A googol is 10^100. Let g = 10^100 (one googol). A googolplex is 10 to the power of a googol, or 10^g. Let G = 10^g (one googolplex). A googolplex to the power of a googolplex is G^G = (10^g)^G = 10^(gG) which is 1 followed by gG zeros, or 1 followed by one googol googolplex zeros. (One googol googolplex is 10^100 x 10^g = 10^(g+100) or 1 followed by one googol and one hundred zeros).
75/10 = 7.5
the answer is that 1000g = 1 kg by somebody in year 6
1 gram = 1.0 × 10-9 gigagrams (Gg)1 Gg = 1 000 000 000 g= 1 x 109 g
Gg is gigagrams, 1 000 000 000 grams.
Gg
I need this question to the answer?
i dont nkonw - - - - Ignore that person. If you are using a Punnett Square (2X2 box) then you will see that if you have a Gg (across the top) and gg (down the side) you will have Gg, Gg, gg, gg. The lowercase letters represent recessive traits and the uppercase dominant. The ratios are split into Phenotypes and Genotypes. If you have at least one dominant trait then it is considered a genotype (for this problem Gg GG). Double recessive is a phenotype (double lower case-in this case gg.) Your ratio for the above Gg, Gg, gg, gg is 2:4 (1:2) for both Phenotype and Genotype. Hope this helps!
The answer is 1 Mt (or 1 Gg).
4/1 buttons!
5.4e-1 or 5.4 x 10-1
The phenotype ratio of GgTT X ggTt is 1:1. This cross involves genes segregating independently, leading to one genotype (GgTt) that shows the dominant phenotype and one genotype (ggTT) that shows the recessive phenotype.
A googol is 10^100. Let g = 10^100 (one googol). A googolplex is 10 to the power of a googol, or 10^g. Let G = 10^g (one googolplex). A googolplex to the power of a googolplex is G^G = (10^g)^G = 10^(gG) which is 1 followed by gG zeros, or 1 followed by one googol googolplex zeros. (One googol googolplex is 10^100 x 10^g = 10^(g+100) or 1 followed by one googol and one hundred zeros).
75/10 = 7.5