A number is 42,300 when multiplied by 10 . Find the product of this number and 500.

Answers

Answer 1
Answer: The answer is 2,115,000.

First, you want to find the number itself. Think of the number as "x." So, "x" times 10 = 42,300. To figure this out, you want "x" by itself on one side of the equal sign. To do so, you divide 42,300 by 10: 4,230. Next, to find the product of 4,230 and 500, you multiply them together: 4,230 times 500 = 2,115,000.
Answer 2
Answer:

2,115,000

Further explanation

We will solve the problem of multiplication operations.

Given:

A number is 42,300 when multiplied by 10.

Question:

Find the product of this number and 500.

The Process:

Let the number as N.

N multiplied by 10 equals 42,300.

\boxed{ \ N+N+N+N+N+N+N+N+N+N = 42,300 \ }

\boxed{ \ 10 * N = 42,300 \ }

  • Because 42,300 contains two zeros while 10 has one zero, thus N has one zero.
  • \boxed{ \ 423 * 1 = 423 \ }

Based on the two reasons above, we can conclude that the value of N is 4.230. So, the number in question is\boxed{ \ 4,230 \ }.

Another way to get N is to divide 42,300 by 10.

\boxed{ \ N = 42,300 / 10 \rightarrow \boxed{ \ N = 4,230 \ } \ }

Now we proceed to find the product of this number and 500.

\boxed{ \ 4,230 * 500 = ? \ }

\boxed{ \ 423 * 5 * 1,000 = ? \ }

\boxed{ \ 2,115 * 1,000 = 2,115,000 \ }

Thus, the product of this number and 500 is\boxed{\boxed{ \ 2,115,000 \ }}.

Learn more

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Keywords: a number is 42,300, when multiplied by 10, 4,230, find the product, this number, and 500 multiplication operation, zero, divide


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What best describes the association between variables A and B?no association
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Answers

A positive linear association

Are 2m-0.2(2m) and 8(m/5) equivalent and explain

Answers

first you should simplify: 
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What is the difference between.....

Answers

Taking first summation ∑(1+3n) first

First see few terms of this series. To get first term plug n =0 in 1+3n

So for n =0, a_(1) = 1 + 3(0) = 1+0 =1

similarly for next term plug n =1

For n = 1, a_(2) = 1 + 3(1) = 1+3 = 4

For n =2, a_(3) = 1 + 3(2) = 1+6 = 7

So on ,........and last term will be for n =4

For n =4, a_(5) = 1 + 3(4) = 1 + 12 = 13

So we get terms as 1,4,7,.. with constant difference of 3 between succesive terms. So its arithemetic series. Sum formula for arithmetic series is

S_(n) = (n(a_(1) + a_(n)))/(2)

where n is total number of terms, a_(1) and a_(n) are first and last term in series

So here n = 5 ( as n is from 0 till 4). so plug value of n as 5, a_(1) as 1 and a_(5) as 13 in sum formula

S = (5(1 + 13))/(2)

S = (5(14))/(2)  = (70)/(2)  =35

So sum of first series is 35

Similarly find sum of second series. Plug i values in 3i-5 as shown and find few terms in series

for i =2, a_(1) = 3(2) - 5 = 6 - 5 = 1

for i =3, a_(2) = 3(3) - 5 = 9 - 5 = 4

so on .... and for last term plug i as 6

for i =6, a_(5) = 3(6) - 5 = 18 - 5 = 13

So for sum we will plug n as 5 ( i =2,3,4,5,6 so total 5 terms), then plug a_(1) as -2 and a_(5) as 13 in sum formula

S = (5(1 + 13))/(2) = (5(14))/(2) = (70)/(2)  =35

So sum of second series is also 35

So difference between sums of both series will be 35-35 =0

Final answer here is 0

Write an equation of the line passing through the point (5, 1) that is perpendicular to the line 5x+3y=15.

Answers

15•3 is your answer!

What is the approximate are of the the pool

Answers

area (pool)=area (rectangle)  -  area (triangle)

1) we calculate the area of the rectangle:
area (rectangle)=lenght x width
area (rectangle)=36 ft x 20 ft=720 ft².

2) we calculate the area of the triangle:
area (triangle)=(base x height) / 2
area (triangle)=(6 ft x 5 ft) / 2=15 ft².

3) we calculate the area of this pool:
area (pool)=720 ft²-15 ft²=705 ft²

Answer: the area of the pool is 705 ft².

Cameron wanted to buy some pens.They had 18 pens for $ 6.84 for 30 pens for $8.40 which is a better deal?

Answers

$6.84 divided by 18= .38 which means 38 cents per pen

$8.40 divided by 30= .28 which means 28 cents per pen

so $8.40 for 30 pens is a better deal than 18 pens for $6.84 by ten cents.


I would say 18 pens for $6.84 is a better deal because its cheaper.