Using energy is the answer to this question :)
Straightforward, dependable core facility HLA tissue typing service
Using state of the art genotyping technologies as used in HLA typing for organ transplantation
We work with genomic DNA, Saliva, Whole Blood, or Cryopreserved cells
Detailed results typically sent in 3 weeks
typeHLA Tissue Typing Service Overview
Typing technology options
New Next Generation Sequencing (NGS)
PCR-SSOP using Luminex®
(previously called Tier 1)
HLA Class I loci available
A, B and C
(whole Class I panel reported)
A, B, C
(can be ordered individually)
HLA Class II loci available
DRB1, DPB1 and DQB1
(whole Class II panel reported)
DRB1, DRB3,4,5, DPA1*, DPB1, DQA1*, DQB1
(can be ordered individually)
Resolution of typing data
Fully resolved 4 digit (allelic level) typing with no degeneracy for all samples
4 digit (allelic level) typing but with some degeneracy
Features / Restrictions
Only available for ordering whole Class I panel (3 loci) or whole Cass II panel (3 loci) or whole Class I and Class II panel (6 loci)
Can be ordered for each locus individually
Turnaround time (approximate)
3 weeks
Sample formats accepted
gDNA, Cryopreserved PBMCs/other Cells, Blood, Saliva
Report format
Electronic format (PDF, XLS) via secure webserver
First blank: The mobility of their hosts same goes for the second one :)
Q1. The answer is 1.
It can be calculated using the equation:
(1/2)ⁿ = x
x - decimal amount remaining,
n - a number of half-lives.
x = 50% = 50/100 = 0.5
n = ?
(1/2)ⁿ = 0.5
log((1/2)ⁿ) = log(0.5)
n * log(1/2) = log(0.5)
n * log(0.5) = log(0.5)
n = log(0.5)/log(0.5)
n = 1
Q10. The answer is 2.
It can be calculated using the equation:
(1/2)ⁿ = x
x - decimal amount remaining,
n - a number of half-lives.
Rhyolite #2 has 25% of the parent H remaining:
x = 25% = 25/100 = 0.25
n = ?
(1/2)ⁿ = 0.25
log((1/2)ⁿ) = log(0.25)
n * log(1/2) = log(0.25)
n * log(0.5) = log(0.25)
n = log(0.25)/log(0.5)
n = -0.602 / - 0.301
n = 2
Q3. The answer is 100 million years.
A number of half-lives (n) is a quotient of total time elapsed (t) and length of half-life (H):
n = t/H
n = 1
t = ?
H = 100 000 000 years
n = t/H
t = n * H
t = 1 * 100 000 000 years
t = 100 000 000 years<span>
</span>
