Questions: Manufacturing of seven teddy bears and one accessory takes more than 25 minutes. Manufacturing of the accessory takes 4 minutes. You are to decide the time of manufacturing of one teddy bear. The following inequality can be used to help solve this problem: 7 t + 4 > 25, where t is time in minutes. Part: 0 / 2 Part 1 of 2 (a) Solve the inequality. Express numbers as integers or simplified fractions. 7 t + 4 > 25 The solution is

Manufacturing of seven teddy bears and one accessory takes more than 25 minutes. Manufacturing of the accessory takes 4 minutes. You are to decide the time of manufacturing of one teddy bear.

The following inequality can be used to help solve this problem:
7 t + 4 > 25, where t is time in minutes.

Part: 0 / 2

Part 1 of 2
(a) Solve the inequality. Express numbers as integers or simplified fractions.

7 t + 4 > 25

The solution is
Transcript text: Manufacturing of seven teddy bears and one accessory takes more than 25 minutes. Manufacturing of the accessory takes 4 minutes. You are to decide the time of manufacturing of one teddy bear. The following inequality can be used to help solve this problem: $7 t+4>25$, where $t$ is time in minutes. Part: $0 / 2$ Part 1 of 2 (a) Solve the inequality. Express numbers as integers or simplified fractions. \[ 7 t+4>25 \] The solution is $\square$
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Solution

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Solution Steps

To solve the inequality \(7t + 4 > 25\), we need to isolate the variable \(t\). Start by subtracting 4 from both sides of the inequality to simplify it. Then, divide both sides by 7 to solve for \(t\).

Step 1: Isolate the Variable

We start with the inequality: \[ 7t + 4 > 25 \] Subtracting 4 from both sides gives: \[ 7t > 21 \]

Step 2: Solve for \(t\)

Next, we divide both sides by 7: \[ t > 3 \]

Final Answer

The solution to the inequality is: \[ \boxed{t > 3} \]

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