measurement in each set of complementary angles.
2 )
angle = ______
3 )
angle = ______
5 )
angle = ______
6 )
angle = ______

Question

Accepted Answer

### Problem 2:
# Explanation:
## Step1: Recall complementary angles sum to $90^\circ$.
Let the unknown angle be $x$. We know one angle is $53^\circ$, so $x + 53^\circ = 90^\circ$.
## Step2: Solve for $x$.
$x = 90^\circ - 53^\circ = 37^\circ$.
# Answer: $37^\circ$

### Problem 3:
# Explanation:
## Step1: Complementary angles sum to $90^\circ$. Let the unknown angle be $y$.
We have $29^\circ + y = 90^\circ$.
## Step2: Solve for $y$.
$y = 90^\circ - 29^\circ = 61^\circ$.
# Answer: $61^\circ$

### Problem 5:
# Explanation:
## Step1: Use the complementary angle property ($sum = 90^\circ$). Let the unknown angle be $z$.
One angle is $38^\circ$, so $z + 38^\circ = 90^\circ$.
## Step2: Solve for $z$.
$z = 90^\circ - 38^\circ = 52^\circ$.
# Answer: $52^\circ$

### Problem 6:
# Explanation:
## Step1: Complementary angles sum to $90^\circ$. Let the unknown angle be $w$.
One angle is $75^\circ$, so $w + 75^\circ = 90^\circ$.
## Step2: Solve for $w$.
$w = 90^\circ - 75^\circ = 15^\circ$.
# Answer: $15^\circ$

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QUESTION IMAGE

Question

Explanation:

Problem 2:

Step1: Recall complementary angles sum to \(90^\circ\).

Step2: Solve for \(x\).

Step1: Complementary angles sum to \(90^\circ\). Let the unknown angle be \(y\).

Step2: Solve for \(y\).

Step1: Use the complementary angle property (\(sum = 90^\circ\)). Let the unknown angle be \(z\).

Step2: Solve for \(z\).

Answer:

Problem 3: