Explanation:
we all find ourselves confronted with the age-old question:
what happens when you fall into a black hole?
You might expect to get crushed, or maybe torn to pieces. But the reality is stranger than that.
The instant you entered the black hole, reality would split in two. In one, you would be instantly incinerated, and in the other you would plunge on into the black hole utterly unharmed.
Hope this helps you.. Good Luck
A protein domain is a conserved part of a given protein sequence and (tertiary) structure that can evolve, function, and exist independently of the rest of the protein chain. Each domain<span> forms a compact three-dimensional structure and often can be independently stable and folded.
On the other hand, a motif is a </span>distinctive sequence<span> on a protein or DNA, having a three-dimensional structure that allows binding interactions to occur. Early on, clustering was used to detect common three-dimensional structural motifs in </span>proteins<span>.
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Answer:
The correct answer would be - 30 days.
Explanation:
Given:
Time to go for the marriage - 43,200 minutes
Solution:
we know:
1 hour - 60 minutes
1 day - 24 hours - 60 * 24 = 1440 minutes
so the days in the 43200 minutes would be -
43200/1440 = 30 days.
Thus, the correct answer would be - 30 days.
Answer:
E. 27/64
Explanation:
Knowing that the couple is heterozygous (Aa) for Niemann-Pick disease, they can have children with the following pairs of alleles:
A x A = AA (Dominant homozygous - Unaffected)
A x a = Aa (Heterozygous - Unaffected)
a x A = Aa (Heterozygous - Unaffected)
a x a = aa (Recessive homozygous - Affected)
So each allele pair has a probability of:
AA = 1/4
Aa = 1/4
Aa = 1/4
aa = 1/4
As the disease only affects recessive homozygous individuals (aa), the probability of an unaffected child being born is 3/4.
Since the couple expects to have three children, the probability of neither being born with the disease is obtained by multiplying the probability of each, as follows:
Thus, it is concluded that the probability of none of the children having Niemann-Pick syndrome is 27/64.
