What's 12p+5pd-3p+6pd

Answers

Answer 1

Answer: $12p+5pd-3p+6pd\n\nUse\ commutative\ property:a+b=b+a\nand\ associative\ property:(a+b)+c=a+(b+c)\n\n=(12p-3p)+(5pd+6pd)=\huge\boxed{9p+11pd}$

Answer 2

Answer:
12p+5pd−3p+6pd

=12p+5dp+−3p+6dp

Combine Like Terms:

=12p+5dp+−3p+6dp

=(5dp+6dp)+(12p+−3p)

=11dp+9p

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What is the value of the expression when p = –16 and q = 4?

4p/q

Answers

so subsitute
(4 times -16)/4=-64/4=-32/2=-16/1=-16
or
(4 times -16)/4=4/4 times -16/1=1 times -16=-16
answer is -16

We are simply trying to solve: 4p/q.

p = -16, q = 4.

= 4p/q = 4 * -16 / 4 = -16. 4 below divides into 4 at top. Left with -16 at top.

Answer = -16.

an ice creem factory makes 140 quarts of ice cream in 10 hours how many quarts could be made in 36 hours? What is the rate per day.

Answers

14 quarts an hour. 14x36=504 quarts

make a proportion
140/10
x/36
the answer is 504 quarts
14 quarts per hour

Which equation represents this number sentence? Fourteen more than the quotient of a number and 5 is 23

Answers

Answer: The required equation is $(x)/(5)+14=23.$

Step-by-step explanation: We are given to write the equation that represents the following number sentence :

"Fourteen more than the quotient of a number and 5 is 23".

Let the number be represented by x.

Then,according o the given information, we get

$(x)/(5)+14=23.$

Thus, the required equation is $(x)/(5)+14=23.$

23=(x/5) + 14
maybe. either that or
23 = (5/x) + 14
but i think the first one is right

What is the Greatest common factor of 140 and 4

Answers

Answer:

Step-by-step explanation:

Madame Pickney has a rather extensive art collection and the overall value of her collection has been increasing each year. Three years ago, her collection was worth $500,000. Two years ago, the value of the collection was $550,000 and last year, the collection was valued at $605,000.Assume that the rate at which Madame Pickney’s art collection’s value increase remains the same as it has been for the last three years. The value of the art collection can be represented by a geometric sequence. The value of the collection three years ago is considered the first term in the sequence.
Write an explicit rule which can be used to determine the value of her art collection n years after that. Use this to determine the value of her collection 10 years after she started tracking its worth rounded to the nearest dollar.