Answer:
The square of the scale
Step-by-step explanation:
Scaling
Suppose we know the scale of the distances, for example, r=5. It means that for each centimeter in the drawing, it corresponds to 5 cm in the real object being scaled. If we wanted to find the ratio of the areas, we would need to scale both dimensions and the ratio would be the square of the scale factor. In our example, the ratio of the areas would be 25, i.e. each square centimeter would correspond to 25 square centimeters
The rule for finding the ratio of the areas of two objects: The square of the scale
900,000 or nine hundred thousand
Problem: given 913,256.
Question: what is the value of the digit 9.
This is a problem with place value.
Let's set the place values from 913,256 consecutively as follows.
Let us say in word form: nine hundred thirteen thousand two hundred fifty-six.
Hence, the value of the digit 9 in the numbers 913,256 is 900,000 or nine hundred thousand.
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What is the value of the digit 1 in the numbers 913,256? The answer is 10,000 or ten thousand.
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Notes:
Just as a reminder, the digits in large numbers are in groups of three places, i.e.,
The groups are called periods, i.e.,
Commas are typically used to separate the periods.
Keywords: what is the value of the digit 9 in the numbers 913,256, the units period, a large number, standard form, millions, thousands, hundreds, tens, ones, the place value, nine, thirteen, two, fifty-six, number form
Answer:
Face value = 9 and place value = 900,000
Step-by-step explanation:
The given number is 913,256.
We need to find the value of the digit 9 in the given number.
Face value of a digit in a number is equal to the digit.
Place value of a digit in a number can be defined on the basis of its position in the number.
Digit Face value Place value
9 9 9,00,000
1 1 10,000
3 3 3,000
2 2 200
5 5 50
6 6 6
Therefore, the face value of the digit 9 is 9 and place value is 9,00,000.
can you PLEASE show in words and explain your answer i need help!
Answer:
90
Step-by-step explanation:
we have:
9*(7-4)^2+9
we subtract 7 and 4: 7-4
we have:
9*(3)^2+9
we know: 3^2=3*3=9
so we have:
9*9 +9
we multiply 9 by 9: 9*9 = 81, so we have:
81+9
90
Answer:
Step-by-step explanation:
To solve this problem, first you have to use the order of operations stands for parenthesis, exponents, multiply, divide, add, and subtract numbers from left to right. Please Excuse My Dear Aunt Sally!
First, parenthesis.
(7-4)=3
9*3²+9
Next, exponent.
3²=3*3=9
9*9+9
Then, multiply numbers from left to right.
9*9=81
Add numbers from left to right.
81+9=90
Therefore, the correct answer is 90.
Answer:x=1,-2,and - 3
Step-by-step explanation:
Answer:
The constant of proportionality between the actual dimensions of the pavers and the model is 9.
The proportionality constant for the area is 81.
Step-by-step explanation:
To solve this problem, let's transform all quantities to the same units (inches)
The actual dimensions of the pavers are:
Then we divide the real dimensions between those of the model:
Width:
Long =
Then, the constant of proportionality between the actual dimensions of the pavers and the model is 9.
Actual length = model length * (9)
The "A" area of a paver is the product of its width multiplied by its length.
So:
(real width) * (real length) = ((9) Model width) * ((9) model length)
(real width) * (real length) = * (Model width) * (model length)
(real area) = 81 * (Model area)
The proportionality constant for the area is 81.
Answer:
The length of a paver in the model and the length is 1/9.
The constant of proportionality that relates the area 1/81.
Step-by-step explanation:
Area of rectangle is
Dimensions of paver in model:
Area of model
The area of the model is 1/18 square inches.
We know that 1 ft = 12 inches
Actual dimensions of paver:
Actual area is
The actual area is 4.5 square inches.
The constant of proportionality that relates the length of a paver in the model and the length of an actual paver is
The length of a paver in the model and the length is 1/9.
The constant of proportionality that relates the area of an actual paver is
The constant of proportionality that relates the area 1/81.