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Diketahui
2^(2015)+2^(2014)=ab^(c) maka nilai dari
a+b+c=dots
A. 2017
B. 2018
C. 2019
D. 2020
E. 2021

Diketahui $2^{2015}+2^{2014}=a b^{c}$ maka nilai dari $a+b+c=\ldots$ $\newline$ A. $2017$ $\newline$ B. $2018$ $\newline$ C. $2019$ $\newline$ D. $2020$ $\newline$ E. $2021$

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Find derivatives of using multiple formulae

Full solution

Q. Diketahui

2^{2015}+2^{2014}=a b^{c}

maka nilai dari

a+b+c=\ldots

\newline

A.

2017

\newline

B.

2018

\newline

C.

2019

\newline

D.

2020

\newline

E.

2021

Rewrite Expression: Rewrite the given expression using properties of exponents. $\newline$ $2^{2015} + 2^{2014} = 2^{2014} \times (2^1 + 1) = 2^{2014} \times 3$
Express in Form: Express the right side of the equation in the form $ab^c$ . $\newline$ $ab^c = 2 \times 3^{2014}$
Identify Values: Identify the values of $a$ , $b$ , and $c$ . $\newline$ $a = 2$ , $b = 3$ , $c = 2014$
Calculate Sum: Calculate the sum of $a$ , $b$ , and $c$ . $\newline$ $a + b + c = 2 + 3 + 2014$

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