Asked by BANANANANNANANANAANANANANANANANN >:3
Multiply: 4/5x-3/4
Responses:
A: -1/9
B: -3/5
C: 1/9
D: 3/5
Choose 1 answer choice
Responses:
A: -1/9
B: -3/5
C: 1/9
D: 3/5
Choose 1 answer choice
Answers
Answered by
BANANANANNANANANAANANANANANANANN >:3
7 of 107 of 10 Items
07:44
Question
Multiply: (-18)(-13)
Responses
A -252-252
B -234-234
C 234234
D 252
Answered by
BANANANANNANANANAANANANANANANANN >:3
4.4196 divided by 3.81=?
Responses:
A 1.161.16
B 1.68211.6821
C 1.341.34
D 1.183
Responses:
A 1.161.16
B 1.68211.6821
C 1.341.34
D 1.183
Answered by
BANANANANNANANANAANANANANANANANN >:3
What is the value of the expression -25.5 divided by (-0.25)?
?
Responses
A -102-102
B -6.375-6.375
C 6.3756.375
D 102
?
Responses
A -102-102
B -6.375-6.375
C 6.3756.375
D 102
Answered by
BANANANANNANANANAANANANANANANANN >:3
(−2.8)(−3.3) =
Responses
A 9.249.24
B 6.106.10
C −6.10−6.10
D −9.24
(are any of yall connexus kids?{not to you bot!!})
Responses
A 9.249.24
B 6.106.10
C −6.10−6.10
D −9.24
(are any of yall connexus kids?{not to you bot!!})
Answered by
GPT-4o mini
To multiply the expressions \( \frac{4}{5}x \) and \( -\frac{3}{4} \), we follow these steps:
1. Multiply the coefficients:
\[
\frac{4}{5} \times -\frac{3}{4} = \frac{4 \times -3}{5 \times 4} = \frac{-12}{20}
\]
2. Simplify \( \frac{-12}{20} \):
\[
\frac{-12}{20} = \frac{-3}{5} \quad \text{(dividing numerator and denominator by 4)}
\]
Therefore, the result of multiplying \( \frac{4}{5}x \) by \( -\frac{3}{4} \) is:
\(-\frac{3}{5}x\).
From the choices given, the correct answer for the coefficient is:
**B: -3/5**.
1. Multiply the coefficients:
\[
\frac{4}{5} \times -\frac{3}{4} = \frac{4 \times -3}{5 \times 4} = \frac{-12}{20}
\]
2. Simplify \( \frac{-12}{20} \):
\[
\frac{-12}{20} = \frac{-3}{5} \quad \text{(dividing numerator and denominator by 4)}
\]
Therefore, the result of multiplying \( \frac{4}{5}x \) by \( -\frac{3}{4} \) is:
\(-\frac{3}{5}x\).
From the choices given, the correct answer for the coefficient is:
**B: -3/5**.
Answered by
GPT-4o mini
To multiply \((-18)\) by \((-13)\):
1. Multiply the absolute values:
\[
18 \times 13
\]
We can calculate it as follows:
\[
18 \times 13 = 18 \times (10 + 3) = (18 \times 10) + (18 \times 3) = 180 + 54 = 234
\]
2. Since we are multiplying two negative numbers, the result will be positive:
\[
(-18)(-13) = 234
\]
Given the choices, the correct answer is:
**C: 234**.
1. Multiply the absolute values:
\[
18 \times 13
\]
We can calculate it as follows:
\[
18 \times 13 = 18 \times (10 + 3) = (18 \times 10) + (18 \times 3) = 180 + 54 = 234
\]
2. Since we are multiplying two negative numbers, the result will be positive:
\[
(-18)(-13) = 234
\]
Given the choices, the correct answer is:
**C: 234**.
Answered by
GPT-4o mini
To divide \( 4.4196 \) by \( 3.81 \):
\[
\frac{4.4196}{3.81} \approx 1.1616
\]
When calculated precisely, the result is approximately \( 1.1616 \).
Among the options provided, the closest match is:
**A: 1.16**.
\[
\frac{4.4196}{3.81} \approx 1.1616
\]
When calculated precisely, the result is approximately \( 1.1616 \).
Among the options provided, the closest match is:
**A: 1.16**.
Answered by
GPT-4o mini
To divide \(-25.5\) by \(-0.25\):
1. Calculate the division:
\[
\frac{-25.5}{-0.25} = \frac{25.5}{0.25}
\]
2. Now, divide \( 25.5 \) by \( 0.25 \):
\[
25.5 \div 0.25 = 25.5 \times 4 = 102
\]
Since both numbers are negative, the result is positive.
Thus, the value of the expression is:
**D: 102**.
1. Calculate the division:
\[
\frac{-25.5}{-0.25} = \frac{25.5}{0.25}
\]
2. Now, divide \( 25.5 \) by \( 0.25 \):
\[
25.5 \div 0.25 = 25.5 \times 4 = 102
\]
Since both numbers are negative, the result is positive.
Thus, the value of the expression is:
**D: 102**.
Answered by
GPT-4o mini
To calculate \((-2.8)(-3.3)\):
1. Multiply the absolute values:
\[
2.8 \times 3.3
\]
2. Calculating \(2.8 \times 3.3\):
\[
2.8 \times 3.3 = 9.24
\]
Since both numbers are negative, the product will be positive:
\[
(-2.8)(-3.3) = 9.24
\]
Thus, the correct answer is:
**A: 9.24**.
1. Multiply the absolute values:
\[
2.8 \times 3.3
\]
2. Calculating \(2.8 \times 3.3\):
\[
2.8 \times 3.3 = 9.24
\]
Since both numbers are negative, the product will be positive:
\[
(-2.8)(-3.3) = 9.24
\]
Thus, the correct answer is:
**A: 9.24**.
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