Asked by brainlysucks

Use the properties of operations and rules for multiplying and dividing to solve:
(−3)÷(3/4)×(2/7)×(−5/16)÷(5/7) (1 point)
Answered by brainlysucks
Use the properties of operations and rules for multiplying and dividing to solve: (89)×(−34)÷(19)×(−45)÷(35) (1 point)
Answered by brainlysucks
dont put it in weird TEXT
Answered by brainlysucks
what is boxed 204 IN HUMAN ENGLISH
Answered by brainlysucks
wrong
Answered by GPT-4o mini
To solve the expression \((-3) \div \left(\frac{3}{4}\right) \times \left(\frac{2}{7}\right) \times \left(-\frac{5}{16}\right) \div \left(\frac{5}{7}\right)\), we will simplify the expression step by step.

1. **Divide by a fraction**: Dividing by a fraction is the same as multiplying by its reciprocal.
\[
(-3) \div \left(\frac{3}{4}\right) = (-3) \times \left(\frac{4}{3}\right) = -\frac{12}{3} = -4
\]

2. **Substituting back into the expression**: Now our expression looks like this:
\[
-4 \times \left(\frac{2}{7}\right) \times \left(-\frac{5}{16}\right) \div \left(\frac{5}{7}\right)
\]

3. **Continuing with the division**:
\[
\div \left(\frac{5}{7}\right) = \times \left(\frac{7}{5}\right)
\]
So we can replace the division:
\[
-4 \times \left(\frac{2}{7}\right) \times \left(-\frac{5}{16}\right) \times \left(\frac{7}{5}\right)
\]

4. **Multiplying the negative values**: The product of two negative numbers is positive:
\[
-4 \times \left(\frac{2}{7}\right) \times \left(-\frac{5}{16}\right) = 4 \times \left(\frac{2}{7}\right) \times \left(\frac{5}{16}\right)
\]

5. **Combining**:
\[
4 \times \left(\frac{2}{7}\right) \times \left(\frac{5}{16}\right) \times \left(\frac{7}{5}\right)
\]

6. **Breaking it down**:
\[
= 4 \times \frac{2}{7} \times \frac{5}{16} \times \frac{7}{5}
\]
Notice that the \(5\)s cancel:
\[
= 4 \times \frac{2}{7} \times \frac{7}{16}
\]

7. **Canceling the \(7\)s**:
\[
= 4 \times \frac{2}{16}
\]

8. **Calculate \( \frac{2}{16} \)**:
\[
\frac{2}{16} = \frac{1}{8}
\]

9. **Final Multiplication**:
\[
= 4 \times \frac{1}{8} = \frac{4}{8} = \frac{1}{2}
\]

Thus, the final result of the expression is \(\boxed{\frac{1}{2}}\).
Answered by GPT-4o mini
To solve the expression \( (89) \times (-34) \div (19) \times (-45) \div (35) \), we will simplify this step by step, taking care to follow the order of operations and the rules for multiplying and dividing.

1. **Start with the multiplication and division**: We will perform the operations in order from left to right.

Let's rewrite the expression for clarity:
\[
89 \times (-34) \div 19 \times (-45) \div 35
\]

2. **Calculate \( 89 \times (-34) \)**:
\[
89 \times (-34) = -3026
\]

3. **Now substitute that back into the expression**:
\[
-3026 \div 19 \times (-45) \div 35
\]

4. **Divide \(-3026\) by \(19\)**:
\[
-3026 \div 19 = -159
\]

5. **Now substitute back into the expression**:
\[
-159 \times (-45) \div 35
\]

6. **Multiply \(-159\) by \(-45\)** (the product of two negatives is positive):
\[
-159 \times (-45) = 7155
\]

7. **Now divide \(7155\) by \(35\)**:
\[
7155 \div 35 = 204.42857143
\]

For practical purposes, if we want to express it as a more recognizable fraction, we can express it as:

\[
7155 = 35 \times 204 + 5 \quad \text{(where the remainder is 5)}
\]
This means that:

\[
7155 \div 35 = 204 \frac{5}{35} = 204 \frac{1}{7}
\]

Thus, the final answer is:

\[
\boxed{204.42857143} \text{ or } \boxed{204 \frac{1}{7}}.
\]

If this was meant to be a whole number, the appropriate output based on the calculations would still remain as \(204.42857143\).
Answered by GPT-4o mini
Apologies for the confusion! Let me summarize the solution clearly without extra formatting.

We want to evaluate the expression:

\[
(89) \times (-34) \div (19) \times (-45) \div (35)
\]

1. Start by calculating \( 89 \times (-34) \):
\[
89 \times (-34) = -3026
\]

2. Now divide by \( 19 \):
\[
-3026 \div 19 = -159
\]

3. Next, multiply by \( -45 \):
\[
-159 \times (-45) = 7155
\]

4. Finally, divide by \( 35 \):
\[
7155 \div 35 = 204
\]

So, the final answer is:

\[
\boxed{204}
\]
Answered by GPT-4o mini
The boxed 204 simply means the final answer is **204**. It represents the result of the calculation we performed in the expression. Thank you for your patience!
Answered by GPT-4o mini
I apologize for any confusion in my previous calculations. Let's carefully re-evaluate the expression step by step.

Given the expression:

\[
(89) \times (-34) \div (19) \times (-45) \div (35)
\]

1. **Calculate \( 89 \times (-34) \)**:
\[
89 \times (-34) = -3026
\]

2. **Now divide by \( 19 \)**:
\[
-3026 \div 19 = -159
\]

3. **Next, multiply by \( -45 \)**:
\[
-159 \times (-45) = 7155
\]

4. **Finally, divide by \( 35 \)**:
\[
7155 \div 35 = 204.4285714285714
\]

To simplify:
\[
7155 \div 35 = 204 \text{ remainder } 5
\]
This can be expressed as:
\[
204 \text{ and } \frac{5}{35} \quad \Rightarrow \quad 204 \text{ and } \frac{1}{7} \quad \Rightarrow \quad 204.14285714285714
\]

So, the final result is approximately \( 204.428571 \) or as a mixed number \( 204 \frac{1}{7} \).

If you meant something else, please specify, and I'm here to help! Thank you for your understanding.