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topjm [15]
3 years ago
10

Describe one new interpretation of Christian doctrine and practice that emerged in the period from 1517-1530.

Advanced Placement (AP)
1 answer:
Black_prince [1.1K]3 years ago
8 0

Answer:

n 31 October 1517, he published his '95 Theses', attacking papal abuses and the sale of indulgences. Luther had come to believe that Christians are saved through faith and not through their own efforts. This turned him against many of the major teachings of the Catholic Church.

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Perceived Scarcity creates <br> A. Demand<br> B. Apathy<br> C. Hegemony <br> D. Supply
HACTEHA [7]

I would say the answer is A

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Many stores strategically create perception of scarcity

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3 years ago
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ASL: You have set up a conversation and already identified your mom, Kathy, as standing to your right. After that, when talking
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8 0
3 years ago
What is the mass of a train traveling at an<br> acceleration of 40 m/s2 with a force of 360 N?
koban [17]

Answer:

m=9kg

Explanation:

F=ma

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3 years ago
Are there types of learning for which the analytical style is clearly superior?
schepotkina [342]
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3 years ago
1) Calcula la diagonales de un poligono n lados. Heptágono: 2 puntos
ahrayia [7]

Answer:

El número de diagonales de un polígono de n lados se calcula mediante la siguiente fórmula:

d = \frac{n\cdot (n-3)}{2} (1)

Donde:

d - Cantidad de diagonales del polígono.

n - Cantidad de lados del polígono.

Bajo esta fórmula, tenemos los siguientes resultados:

a) El heptágono tiene 14 diagonales.

b) El octágono tiene 20 diagonales.

c) El eneágono tiene 27 diagonales.

d) El decágono tiene 35 diagonales.

e) El pentadecágono tiene 90 diagonales.

Explanation:

La cantidad de diagonales de un polígono se puede determinar mediante la siguiente ecuación:

d = \frac{n\cdot (n-3)}{2} (1)

Donde:

d - Cantidad de diagonales del polígono.

n - Cantidad de lados del polígono.

A continuación, calculamos la cantidad de diagonales de los siguientes polígonos:

Heptágono (n = 7)

d = \frac{7\cdot (7-3)}{2}

d = 14

El heptágono tiene 14 diagonales.

Octágono (n = 8)

d = \frac{8\cdot (8-3)}{2}

d = 20

El octágono tiene 20 diagonales.

Eneágono (n = 9)

d = \frac{9\cdot (9-3)}{2}

d = 27

El eneágono tiene 27 diagonales.

Decágono (n = 10)

d = \frac{10\cdot (10-3)}{2}

d = 35

El decágono tiene 35 diagonales.

Pentadecágono (n = 15)

d = \frac{15\cdot (15-3)}{2}

d = 90

El pentadecágono tiene 90 diagonales.

8 0
3 years ago
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