Question

which equation represents the hanger balance?
n = 2
n + 2 = 6
n = 1
n - 2 = 6
hanger image: left side has n and two 1s, right side has two groups of three 1s (total six 1s? wait, looking at the image: left side: n, 1, 1 (so n + 2). right side: two rows? wait, the image shows left: n, 1, 1; right: three 1s in a row and three 1s in another row? wait, no, the right side has two blue blocks each with three 1s? wait, the users image: left side (top of hanger) has n, 1, 1; right side (bottom) has two sets, each with three 1s? wait, maybe the hanger is balanced, so left (n + 1 + 1) equals right (3 + 3 = 6). so n + 2 = 6. the options are n=2, n+2=6, n=1, n-2=6. so the question is which equation represents the hanger balance. the hanger has left: n, 1, 1 (so n + 2) and right: six 1s? wait, the image shows left: n, two 1s; right: two groups of three 1s (so 3 + 3 = 6). so the equation is n + 2 = 6. the options are given as n=2, n+2=6, n=1, n-2=6. so the problem is to choose the equation that represents the hanger balance, with the hanger image showing left: n, 1, 1; right: six 1s (maybe two rows of three? or three 1s and three 1s). so the ocr text is: which equation represents the hanger balance? n = 2 n + 2 = 6 n = 1 n - 2 = 6 (with the hanger image below, left side: n, 1, 1; right side: two sets of three 1s? or three 1s and three 1s, total six).

Explanation:

Step1: Calculate left side total

Left side: $n + 1 + 1 = n + 2$

Step2: Calculate right side total

Right side: $1+1+1+1+1+1 = 6$

Step3: Set sides equal for balance

Since the hanger is balanced, left = right: $n + 2 = 6$

Step4: Solve for n (verify)

Subtract 2 from both sides: $n = 6 - 2 = 2$

Answer:

$n + 2 = 6$ (with $n=2$)