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Margaret [11]
3 years ago
8

Blood is a preferred source for sampling. True False

Medicine
1 answer:
svetlana [45]3 years ago
5 0

Answer:

True.

Explanation:

Blood and urine are most used for drug screen test.

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patient is concerned about pigmented skin lesions on her body, her pmd informed the patient that these lesions must be monitored
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Those pores and skin spots and growths are due to melanocyte cells inside the pores and skin. Melanocytes are the cells that produce melanin, the substance that offers coloration (pigment) to the pores and skin cancers

A visual self-exam by using the affected person and a scientific examination by way of the health care company may be used to screen for pores and skin cancers. all through a pores and skin examination a health practitioner or nurse tests the skin for moles, birthmarks, or other pigmented areas that look bizarre in color, length, form, or texture.

Communicate with your health practitioner in case you observe modifications in your pores and skin which include a brand new growth, a sore that doesn't heal, an exchange in a vintage boom, or any of the A-B-C-D-Es of melanoma. A trade to your skin is the most not unusual signal of skin cancer. this will be a brand new increase, a sore that does not heal, or an alternate in a mole.

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1 year ago
The term for a condition of wasting of the bone marrow and its subsequent replacement with cancer cells is
Vladimir79 [104]

Answer:

Here

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Aplastic anemia?

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2 years ago
revised 2017 scope of practice for the registered dietitian nutritionist. academy quality management. journal of the academy of
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List a few principles you would like to cultivate and describe your plan of action for cultivating them.​
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I love statistics So I will use The principles of it

\begin{cases}\\  \dag \: \underline{\Large\bf Formulas\:of\:Statistics} \\ \\ \bigstar \: \underline{\rm Mean:} \\ \\ \bullet\sf M=\dfrac {\Sigma x}{n} \\ \bullet\sf M=a+\dfrac {\Sigma fy}{\Sigma f} \\ \\ \bullet\sf M=A +\dfrac {\Sigma fy^i}{\Sigma f}\times c \\ \\ \bigstar \: \underline{\rm Median :} \\ \\ \bullet\sf M_d=\dfrac {n+1}{2} \:\left[\because n\:is\:odd\:number\right] \\ \bullet\sf M_d=\dfrac {1}{2}\left (\dfrac {n}{2}+\dfrac {n}{2}+1\right)\:\left[\because n\:is\:even\:number\right] \\ \\ \bullet\sf M_d=l+\dfrac {m-c}{f}\times i \\ \\ \bigstar \: {\boxed{\sf M_0=3M_d-2M}}\end {cases}

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