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Malignant Melanoma
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Terms in this set (10)
Personal or FH
High density atypical nevi
Immunosuppression (meds, HIV)
Sun Sensitivity or exposure
What are the Risk Factors?
localized
regional
metastatic
Highest to lowest prognosis
Review pt history and RF
Biopsy of lesion
- excisional - remove whole thing
- punch biopsy - deeper sample that preserves architecture
Lab tests - (CMP and LDH)
Lymph node evaluation
Diagnosis
0 - not spread
1 - Tumor ≤ 1mm
2 - tumor > 1mm
3 - spread through lymph
4 - metastatic
Staging
0
1
2
3
4
Thickness
mitotic rate
tumor ulceration
What prognostic factors indicated worsening disease?
localized - cure
regional - possible cure
metastatic - slow progression and prolong life
What are the goals of therapy?
0,1,2,3 = surgery
3 = can add adjuvant
4 - can add adjuvant
Treatment
Stage 0,1,2,3
Pembrolizumab
Nivolumab
What drugs are for BRAF wild-type and BRAF mutant
two drug combo that both end in -nib
ADE's: pyrexia (chills, night sweats, dehydration), bleeding, thrombus
DI's: CYP interactions and QT prolongation
What drugs are for BRAF V600 or V600K
Talimogene laherparepvec (T-VEC)
ADE's: fatigue, chills, flu-like symptoms
DI's: other antiviral may reduce effectiveness
Unresectable recurrent melanoma in the skin or lymph glands
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Which of the following objects has the least kinetic energy: (a) an object of mass 4m and speed v, (b) an object of mass 3m and speed 2v, (c) an object of mass 2m and speed 3v, or (d) an object of mass m and speed 4v?
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Consider two conducting spheres with radii $R_1$ and $R_2$. They are separated by a distance much greater than either radius. A total charge $Q$ is shared between the spheres, subject to the condition that the electric potential energy of the system has the smallest possible value. The total charge $Q$ is equal to $q_1+q_2$, where $q_1$ represents the charge on the first sphere and $q_2$ the charge on the second. Because the spheres are very far apart, you can assume that the charge of each is uniformly distributed over its surface. You may use the result of Problem 41. (a) Determine the values of $q_1$ and $q_2$ in terms of $Q, R_1$, and $R_2$. (b) Show that the potential difference between the spheres is zero. (We saw in Chapter that two conductors joined by a conducting wire will be at the same potential in a static situation. This problem illustrates the general principle that static charge on a conductor will distribute itself so that the electric potential energy of the system is a minimum.)
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