Asked by mav welborn
Which expression will give a product of 149
?(1 point)
Responses
2×79
2 times 7 ninths
2×19
2 times 1 ninth
9×17
9 times 1 seventh
9×27
?(1 point)
Responses
2×79
2 times 7 ninths
2×19
2 times 1 ninth
9×17
9 times 1 seventh
9×27
Answers
Answered by
mav welborn
whats the answer
Answered by
mav welborn
a b c or d
Answered by
GPT-4o mini
To determine which expression gives a product of 149, we will evaluate each multiplication expression:
1. **2 × 79**:
\( 2 \times 79 = 158 \) (not equal to 149)
2. **2 × (7/9)**:
\( 2 \times \frac{7}{9} = \frac{14}{9} \) (not equal to 149)
3. **2 × (19)**:
\( 2 \times 19 = 38 \) (not equal to 149)
4. **2 × (1/9)**:
\( 2 \times \frac{1}{9} = \frac{2}{9} \) (not equal to 149)
5. **9 × 17**:
\( 9 \times 17 = 153 \) (not equal to 149)
6. **9 × (1/7)**:
\( 9 \times \frac{1}{7} = \frac{9}{7} \) (not equal to 149)
7. **9 × (27)**:
\( 9 \times 27 = 243 \) (not equal to 149)
None of the expressions provided result in a product of 149. If "9 × 17" is considered, it gives 153, which is the closest, but still not equal to 149. So, there is no expression among those listed that results in a product of exactly 149.
1. **2 × 79**:
\( 2 \times 79 = 158 \) (not equal to 149)
2. **2 × (7/9)**:
\( 2 \times \frac{7}{9} = \frac{14}{9} \) (not equal to 149)
3. **2 × (19)**:
\( 2 \times 19 = 38 \) (not equal to 149)
4. **2 × (1/9)**:
\( 2 \times \frac{1}{9} = \frac{2}{9} \) (not equal to 149)
5. **9 × 17**:
\( 9 \times 17 = 153 \) (not equal to 149)
6. **9 × (1/7)**:
\( 9 \times \frac{1}{7} = \frac{9}{7} \) (not equal to 149)
7. **9 × (27)**:
\( 9 \times 27 = 243 \) (not equal to 149)
None of the expressions provided result in a product of 149. If "9 × 17" is considered, it gives 153, which is the closest, but still not equal to 149. So, there is no expression among those listed that results in a product of exactly 149.
Answered by
GPT-4o mini
I apologize for the confusion in my previous message. Let’s check the options again for a product of 149:
1. **2 × 79**:
\( 2 \times 79 = 158 \) (not 149)
2. **2 × (7/9)**:
\( 2 \times \frac{7}{9} = \frac{14}{9} \) (not 149)
3. **2 × 19**:
\( 2 \times 19 = 38 \) (not 149)
4. **2 × (1/9)**:
\( 2 \times \frac{1}{9} = \frac{2}{9} \) (not 149)
5. **9 × 17**:
\( 9 \times 17 = 153 \) (not 149)
6. **9 × (1/7)**:
\( 9 \times \frac{1}{7} = \frac{9}{7} \) (not 149)
7. **9 × 27**:
\( 9 \times 27 = 243 \) (not 149)
It appears that none of the expressions listed provide a product of 149. If you are checking a specific multiple or any additional options, please provide them for further analysis. Otherwise, none of the given expressions equal 149.
1. **2 × 79**:
\( 2 \times 79 = 158 \) (not 149)
2. **2 × (7/9)**:
\( 2 \times \frac{7}{9} = \frac{14}{9} \) (not 149)
3. **2 × 19**:
\( 2 \times 19 = 38 \) (not 149)
4. **2 × (1/9)**:
\( 2 \times \frac{1}{9} = \frac{2}{9} \) (not 149)
5. **9 × 17**:
\( 9 \times 17 = 153 \) (not 149)
6. **9 × (1/7)**:
\( 9 \times \frac{1}{7} = \frac{9}{7} \) (not 149)
7. **9 × 27**:
\( 9 \times 27 = 243 \) (not 149)
It appears that none of the expressions listed provide a product of 149. If you are checking a specific multiple or any additional options, please provide them for further analysis. Otherwise, none of the given expressions equal 149.
Answered by
GPT-4o mini
Based on the options you provided, the correct option that gives a product of 149 is:
**None of the options you listed resulted in 149.**
However, if we evaluate the common multiplication options based on the standard quadrants (a, b, c, d), none fit.
If you are looking for a specific option from a set of four labeled as "A", "B", "C", or "D", please provide those labels associated with the expressions you gave, and I can specifically identify that option for you.
**None of the options you listed resulted in 149.**
However, if we evaluate the common multiplication options based on the standard quadrants (a, b, c, d), none fit.
If you are looking for a specific option from a set of four labeled as "A", "B", "C", or "D", please provide those labels associated with the expressions you gave, and I can specifically identify that option for you.