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dimulka [17.4K]
3 years ago
8

Which is an advantage that crops may attain through genetic engineering?

Biology
1 answer:
NARA [144]3 years ago
5 0

Answer:

The correct answer is B.surviving droughts

Explanation:

Genetic engineering is involved in producing disease-resistant crops and even drought-resistant crops. This is done with the help of transferring the valuable genes to the crop that gives them the capability to survive the drought condition for longer times.

For example, Japan used a particular gene of rise that are found in the dry regions of philippine and transferred the gene to the rice variety they used to grow and saw that their variety now gives more production during drought.

Thus, surviving drought is an advantage that crops may attain through genetic engineering.

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After doing PCR on the same region between two individuals, you notice that each person's DNA yielded pieces of different sizes.
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C. This is an example of VNTRs.

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3 years ago
Calculate the final concentration of BSA in the problems below using the formula
Rudiy27

Answer:

A. C_2=1.5\frac{mg}{mL}

B. C_2=0.075\frac{mg}{mL}

C. C_2=0.01\frac{mg}{mL}

D. C_2=0.001\frac{mg}{mL}

Explanation:

Hello.

In this case, we must compute the final concentration in all the cases so we solve for it in the given equation:

C_2=\frac{C_1V_1}{V_2}

Thus, we proceed as follows:

A. Here, the final diluted solution includes the 300 μL of the 5 mg/ml-BSA and the 700 μL of TBS.

C_2=\frac{300\mu L*5\frac{mg}{mL} }{(300+700)\mu L}\\\\C_2=1.5\frac{mg}{mL}

B. Here, the final diluted solution includes the 50 μL of the 1.5 mg/ml-BSA, the 450 μL of water and the 500 μL of TBS.

C_2=\frac{50\mu L*1.5\frac{mg}{mL} }{(50+450+500)\mu L}\\\\C_2=0.075\frac{mg}{mL}

C. Here, the final diluted solution includes the 10 μL of the 1 mg/ml-BSA and the 990 μL of TBS.

C_2=\frac{10\mu L*1\frac{mg}{mL} }{(10+990)\mu L}\\\\C_2=0.01\frac{mg}{mL}

D. Here, the final diluted solution includes the 10 μL of the 0.1 mg/ml-BSA and the 990 μL of TBS.

C_2=\frac{10\mu L*0.1\frac{mg}{mL} }{(10+990)\mu L}\\\\C_2=0.001\frac{mg}{mL}

Best regards.

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