Welcome to Bytelearn!

Let’s check out your problem:

Erik wants to save some low-resolution photos and some high-resolution photos on his flash drive. Each low-resolution photo takes up $1\,\text{MB}$ and each high-resolution photo takes up $4\,\text{MB}$. In total, they cannot exceed the total storage space available on the drive, which is $1,970\,\text{MB}$. $\newline$Select the inequality in standard form that describes this situation. Use the given numbers and the following variables. $\newline$$x =$ the number of low-resolution photos $\newline$$y =$ the number of high-resolution photos$\newline$$\newline$Choices:$\newline$(A) $4 + x + 1 + y \leq 1,970$$\newline$(B) $x + 4y \leq 1,970$$\newline$(C) $1 + x + 4 + y \leq 1,970$$\newline$(D) $4x + y \leq 1,970$