Simple arithmetic

The result is 3,940.

To solve this, we first need to add the numbers inside the parentheses and then multiply the result by 1.25.

**Step 1: Add the numbers in the parentheses.**
84 + 92 + 302 + 1933 + 244 + 203 + 294 = **3152**

**Step 2: Multiply the sum by 1.25.**
3152 * 1.25 = **3940**

So, the answer is **3940**.

Let's add the numbers first:

84 + 92 + 302 + 1933 + 244 + 203 + 294 =  
84 + 92 = 176  
176 + 302 = 478  
478 + 1933 = 2411  
2411 + 244 = 2655  
2655 + 203 = 2858  
2858 + 294 = **3152**

Now, multiply by 1.25:

3152 × 1.25 = **3940**

**Final answer:**  
**3940**

To solve the expression:

$$
(84 + 92 + 302 + 1933 + 244 + 203 + 294) \times 1.25
$$

we proceed step by step.

---

### **Step 1: Calculate the Sum**

We add the numbers:

- $84 + 92 = 176$
- $176 + 302 = 478$
- $478 + 1933 = 2411$
- $2411 + 244 = 2655$
- $2655 + 203 = 2858$
- $2858 + 294 = 3152$

So, the sum of all the numbers is:

$$
\text{Sum} = 3152
$$

---

### **Step 2: Multiply by 1.25**

Multiplying by 1.25 is equivalent to multiplying by $\frac{5}{4}$. We can compute:

$$
3152 \times 1.25 = \frac{3152 \times 5}{4}
$$

**Step 2.1: Multiply by 5**

$$
3152 \times 5 = 15760
$$

**Step 2.2: Divide by 4**

$$
15760 \div 4 = 3940
$$

---

### **Final Answer**

$$
\boxed{3940}
$$

### Understanding the Problem

First, I need to understand what's being asked. The expression is:

**(84 + 92 + 302 + 1933 + 244 + 203 + 294) * 1.25**

This means I need to add all the numbers inside the parentheses first and then multiply the result by 1.25.

### Step 1: Break Down the Addition

Adding seven numbers at once seems complex, so I'll break it down into smaller, more manageable chunks. I'll use the associative property of addition, which allows me to group numbers in any order.

#### Group 1: 84 + 92
- **84 + 90 = 174** (I broke 92 into 90 + 2)
- **174 + 2 = 176** (Now add the remaining 2)

**Intermediate Sum:** 176

#### Group 2: 302 + 1933
This looks a bit more complex. I'll break it down:
- **1933 + 300 = 2233** (First, add the hundreds place of 302)
- **2233 + 2 = 2235** (Now add the remaining 2)

**Intermediate Sum:** 2235

But I realize I made a mistake here. I only added 302 partially. Let me correct this.

- **1933 + 302 = 1933 + 300 = 2233**
- **2233 + 2 = 2235**

This seems correct.

#### Group 3: 244 + 203
- **200 + 200 = 400** (Adding the hundreds place)
- **44 + 3 = 47** (Adding the remaining parts)
- **400 + 47 = 447**

**Intermediate Sum:** 447

#### Group 4: 294
This is a single number, so I'll keep it as is.

### Step 2: Sum the Intermediate Results

Now, I have:
- 176 (from Group 1)
- 2235 (from Group 2)
- 447 (from Group 3)
- 294 (Group 4)

Let's add them step by step.

#### First Addition: 176 + 2235
- **2000 + 176 = 2176** (Break 2235 into 2000 + 235)
- **2176 + 200 = 2376** (Now add the remaining 200 from 235)
- **2376 + 35 = 2411** (Now add the remaining 35)

**Intermediate Sum:** 2411

#### Second Addition: 2411 + 447
- **2411 + 400 = 2811** (Break 447 into 400 + 47)
- **2811 + 40 = 2851** (Now add 40 from the remaining 47)
- **2851 + 7 = 2858** (Now add the last 7)

**Intermediate Sum:** 2858

#### Final Addition: 2858 + 294
- **2858 + 300 = 3158** (Round 294 up to 300)
- **3158 - 6 = 3152** (Subtract the extra 6 added in the previous step)

**Final Sum Inside Parentheses:** 3152

### Verification of Addition

To ensure accuracy, I'll add all numbers sequentially:

1. **84 + 92 = 176** (matches Group 1)
2. **176 + 302 = 478**
3. **478 + 1933 = 2411** (matches First Addition)
4. **2411 + 244 = 2655**
5. **2655 + 203 = 2858** (matches Second Addition)
6. **2858 + 294 = 3152** (matches Final Addition)

The verification confirms my previous result.

### Step 3: Multiplication by 1.25

Now, I need to multiply the sum (3152) by 1.25. 

I recall that 1.25 is the same as 5/4, so multiplying by 1.25 is equivalent to multiplying by 5 and then dividing by 4.

#### Method 1: Using Fractional Form
- **3152 * 5 = 15760**
- **15760 / 4 = 3940**

#### Method 2: Break Down 1.25
- **3152 * 1 = 3152**
- **3152 * 0.25 = 3152 / 4 = 788**
- **Total = 3152 + 788 = 3940**

Both methods yield the same result, which increases my confidence in the answer.

### Final Answer

After carefully breaking down the problem and verifying each step, the final result is:

\boxed{3,940}

## Step 1: Add the given numbers together
First, add 84 + 92 + 302 + 1933 + 244 + 203 + 294.

## Step 2: Perform the addition step by step
84 + 92 = 176, 176 + 302 = 478, 478 + 1933 = 2411, 2411 + 244 = 2655, 2655 + 203 = 2858, 2858 + 294 = 3152.

## Step 3: Multiply the sum by 1.25
Now, multiply 3152 by 1.25.

## Step 4: Perform the multiplication
3152 * 1.25 = 3940.

The final answer is: $\boxed{3940}$

To calculate this, I'll follow the order of operations (PEMDAS):

1. **Evaluate the expression inside the parentheses**: 
   84 + 92 = 176
   176 + 302 = 478
   478 + 1933 = 2411
   2411 + 244 = 2655
   2655 + 203 = 2858
   2858 + 294 = 3152

1. **Multiply the result by 1.25**:
   3152 * 1.25 = 3935

So, (84+92+302+1933+244+203+294)*1.25 = 3935.

First, let's sum the numbers inside the parentheses:

84 + 92 + 302 + 1933 + 244 + 203 + 294  
= (84 + 92) + 302 + 1933 + 244 + 203 + 294  
= 176 + 302 + 1933 + 244 + 203 + 294  
= 478 + 1933 + 244 + 203 + 294  
= 2411 + 244 + 203 + 294  
= 2655 + 203 + 294  
= 2858 + 294  
= 3152

Now multiply by 1.25:

3152 * 1.25 = 3940

**Answer:** 3940

To solve \((84 + 92 + 302 + 1933 + 244 + 203 + 294) \times 1.25\), first compute the sum inside the parentheses:

- \(84 + 92 = 176\)
- \(176 + 302 = 478\)
- \(478 + 1933 = 2411\)
- \(2411 + 244 = 2655\)
- \(2655 + 203 = 2858\)
- \(2858 + 294 = 3152\)

The sum is \(3152\).

Next, multiply the sum by \(1.25\):

- \(1.25 \times 3152\)
- Since \(1.25 = \frac{5}{4}\), this is equivalent to \(\frac{5}{4} \times 3152\).
- Compute \(3152 \div 4 = 788\).
- Then, \(788 \times 5 = 3940\).

Alternatively:
- \(3152 \times 1.25 = 3152 \times (1 + 0.25) = 3152 + (0.25 \times 3152)\)
- \(0.25 \times 3152 = 3152 \div 4 = 788\)
- \(3152 + 788 = 3940\).

The result is \(3940\).

\boxed{3940}

I'll solve this step by step.

First, let me add up all the numbers in the parentheses:
84 + 92 + 302 + 1933 + 244 + 203 + 294

Let me add these systematically:
84 + 92 = 176
176 + 302 = 478
478 + 1933 = 2411
2411 + 244 = 2655
2655 + 203 = 2858
2858 + 294 = 3152

Now I multiply by 1.25:
3152 × 1.25 = 3940

Therefore, (84+92+302+1933+244+203+294) × 1.25 = 3940

To calculate \((84 + 92 + 302 + 1933 + 244 + 203 + 294) \times 1.25\), first find the sum of the numbers inside the parentheses.

Sum:  
$84 + 92 = 176$  
$176 + 302 = 478$  
$478 + 1933 = 2411$  
$2411 + 244 = 2655$  
$2655 + 203 = 2858$  
$2858 + 294 = 3152$

The sum is 3152.

Now, multiply by 1.25:  
$3152 \times 1.25 = 3940$

Final result: 3940