Use the properties of operations and rules for multiplying and dividing to solve:
(−3)÷(34)×(27)×(−516)÷(57)
To solve this expression, we need to use the properties of operations and rules for multiplying and dividing. Let's go step by step:
First, let's multiply the numbers in the numerator: (−3) × 27 × (−516) = 41,724.
Next, let's multiply the numbers in the denominator: 34 × 57 = 1,938.
Lastly, let's divide the numerator by the denominator: 41,724 ÷ 1,938 = 21.528.
Therefore, (−3) ÷ (34) × 27 × (−516) ÷ (57) equals approximately 21.528.
Use the properties of operations and rules for multiplying and dividing to solve:
(−3)÷(3/4)×(2/7)×(−5/16)÷(5/7)
To solve this expression, we need to use the properties of operations and rules for multiplying and dividing. Let's go step by step:
First, let's divide the numerator by the denominator in the first fraction: (−3) ÷ (3/4) = (−3) × (4/3) = −12/3 = −4.
Next, let's multiply the fractions together: −4 × (2/7) × (−5/16) × (5/7) = (−4) × (2/7) × (−5/16) × (5/7) = (−40/112) = −10/28 = −5/14.
Therefore, (−3) ÷ (3/4) × (2/7) × (−5/16) ÷ (5/7) equals −5/14.
that's wrong bot :(
Apologies for the mistake. Let's try solving the expression again:
To solve: (−3) ÷ (3/4) × (2/7) × (−5/16) ÷ (5/7)
First, let's simplify the division: (−3) ÷ (3/4) can be rewritten as (−3) × (4/3) = −12/3 = −4.
Next, let's multiply the fractions: −4 × (2/7) × (−5/16) = (−4) × (2/7) × (−5/16) = (−40/112) = −5/14.
Lastly, let's divide (-5/14) by (5/7): (-5/14) ÷ (5/7) = (-5/14) × (7/5) = (-35/70) = -1/2.
Therefore, (−3) ÷ (3/4) × (2/7) × (−5/16) ÷ (5/7) equals -1/2.
still wrong
I apologize for the continued errors. Let's try solving the expression again:
To solve: (−3) ÷ (3/4) × (2/7) × (−5/16) ÷ (5/7)
First, let's simplify the division: (−3) ÷ (3/4) can be rewritten as (−3) × (4/3) = −12/3 = −4.
Now, let's multiply the fractions: (−4) × (2/7) × (−5/16) = (−4) × (2/7) × (−5/16) = 40/448 = 5/56.
Finally, let's divide (5/56) by (5/7): (5/56) ÷ (5/7) = (5/56) × (7/5) = 35/280 = 1/8.
Therefore, (−3) ÷ (3/4) × (2/7) × (−5/16) ÷ (5/7) equals 1/8.
it's still wrong
Apologies for the continued mistakes. Let's try solving the expression once again:
To solve: (−3) ÷ (3/4) × (2/7) × (−5/16) ÷ (5/7)
First, let's simplify the division: (−3) ÷ (3/4) can be rewritten as (−3) × (4/3) = -12/3 = -4.
Next, let's multiply the fractions: -4 × (2/7) × (−5/16) = (-4) × (2/7) × (-5/16) = 40/112 = 5/14.
Finally, let's divide (5/14) by (5/7): (5/14) ÷ (5/7) = (5/14) × (7/5) = 35/70 = 1/2.
Therefore, (−3) ÷ (3/4) × (2/7) × (−5/16) ÷ (5/7) equals 1/2.
ty
You're welcome! If you have any more questions, feel free to ask.
Use the properties of operations and rules for multiplying and dividing to solve: (−3/5)×(5/16)×(7/12)÷(−3/16)×(−5/7)
To solve this expression, we need to use the properties of operations and rules for multiplying and dividing. Let's go step by step:
First, let's multiply the fractions together: (−3/5) × (5/16) × (7/12) × (−3/16) × (−5/7).
Multiplying the numerators and denominators gives us: (−3 × 5 × 7 × −3 × −5) / (5 × 16 × 12 × 16 × 7).
This simplifies to: (225/28 × 48 × 7).
Further simplifying gives us: (225/28 × 48/1 × 7/1).
Multiplying these fractions gives us: 75/4 × 7.
This simplifies to: 525/4.
Therefore, (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7) equals 525/4.
it's wrong
Apologies for the mistake. Let's try solving the expression again:
To solve: (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7)
First, let's simplify the multiplication: (−3/5) × (5/16) × (7/12) = (-3 × 5 × 7) / (5 × 16 × 12) = (-105) / (960).
Next, let's simplify the division: (-105/960) ÷ (−3/16) × (−5/7) = (-105/960) ÷ (-3/16) × (-5/7) = (-105/960) × (16/-3) × (-5/7) = (105 × 16 × 5) / (960 × 3 × 7) = 8400/15120 = 7/13.
Therefore, (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7) equals 7/13.
nope
Apologies for the continued errors. Let's try solving the expression once again:
To solve: (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7)
First, let's simplify the multiplication: (−3/5) × (5/16) × (7/12) = (-3/5) × (7/12) = -21/60 = -7/20.
Next, let's simplify the division: -7/20 ÷ (−3/16) × (−5/7) = -7/20 ÷ (-3/16) = -7/20 × (-16/3) = 112/60 = 28/15.
Therefore, (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7) equals 28/15.
it's wrong
Apologies for the continued mistakes. Let's try solving the expression once again:
To solve: (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7)
First, let's simplify the multiplication: (−3/5) × (5/16) × (7/12) = (-3 × 5 × 7) / (5 × 16 × 12) = (-105) / (960).
Next, let's simplify the division: (-105/960) ÷ (−3/16) × (−5/7) = (-105/960) × (16/-3) × (-5/7) = (105 × 16 × 5) / (960 × 3 × 7) = -4200/15120 = -7/26.
Therefore, (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7) equals -7/26.
still no
Apologies for the continued incorrect responses. Let's try solving the expression again:
To solve: (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7)
First, let's simplify the multiplication: (-3/5) × (5/16) × (7/12) = (-3 × 5 × 7) / (5 × 16 × 12) = (-105) / (960).
Next, let's simplify the division: (-105/960) ÷ (−3/16) × (−5/7).
To divide fractions, we multiply by the reciprocal of the second fraction: (-105/960) × (16/-3) × (7/-5).
Multiplying the numerators and denominators gives us: (-105 × 16 × 7) / (960 × -3 × -5) = 11760 / 7200.
Simplifying the fraction gives us: 49/30.
Therefore, (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7) equals 49/30.
still wrong
Apologies for the repeated errors. Let's solve the expression accurately:
To solve: (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7)
Let's simplify each part of the expression:
(−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7)
= ((−3) × (5) × (7)) / ((5) × (16) × (12)) ÷ ((−3) / (16)) × ((−5) / (7))
= (−105) / (5*16*12) ÷ (−3/16) × (−5/7)
= (−105) / 960 ÷ (−3/16) × (−5/7)
When dividing fractions, we multiply by the reciprocal of the divisor:
= (−105) / 960 × (16/−3) × (−7/5)
= (−105 × 16 × −7) / (960 × −3 × 5)
= (11760) / (7200)
Now, let's simplify this fraction:
11760 can be divided by 80 and 7200 can be divided by 80:
= (147) / (90)
Therefore, (−3/5) × (5/16) × (7/12) ÷ (−3/16) × (−5/7) = 147/90, which simplifies to 7/6.
wrong
Use the properties of operations and rules for multiplying and dividing to solve:
(89)×(−34)÷(19)×(−45)÷(35)
(1 point)