The two different ways of addition are mentioned above.
Given that,
To estimate 368+231 two different ways.
In mathematics, it deals with numbers of operations according to the statements. There are four major arithmetic operators, addition, subtraction, multiplication, and division,
Here,
One way,
= 368 + 231
= 400 - 32 + 200 + 31
= 600 - 1
= 599
Second way
= 368 + 231
= 300 + 68 + 200 + 31
= 500 + 99
= 599
Thus, the two different ways of addition are mentioned above.
Learn more about arithmetic here:
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we know that
One very simple form of estimation is rounding.
To round off whole numbers:
Find the place value you want (the "rounding digit") and look to the digit just to the right of it.
If that digit is less than , do not change the "rounding digit" but change all digits to the right of the "rounding digit" to zero.
If that digit is greater than or equal to , add one to the rounding digit and change all digits to the right of the rounding digit to zero.
Part a) Estimate rounding the numbers to nearest hundreds
------> round up to
------> round down to
so
therefore
the answer part a) is
Part b) Estimate rounding the numbers to nearest tens
------> round up to
------> round down to
so
therefore
the answer part b) is
When you divide 287 by 68, when it is not rounded, you will get 4.22058823529... (repeated decimal), but when you round it, you can either get the following: 4.22, 4.2, or 4 (choose which ever you want to pick out of these rounded forms.)
Hope this helped!
Nate
First of all observe that
So, we have
We can simplify the input as
The logarithm of a multiplication is the sum of the logarithms:
Finally, invoke the logarithm property
to get the final answer
The remainder theorem says that dividing a polynomial by leaves a remainder of . Here, , then .
When you divide the given polynomial by x + 4, the remainder is 0. When you divide by x - 3, the remainder is 428.
To divide the polynomial p(x) = x^4 + 6x^3 + 7x^2 − 6x − 8 by x + 4 and x - 3 using the remainder theorem, first you substitute the roots of the divisor into the polynomial.
For x + 4, the root is -4. Substituting -4 into the polynomial yields p(-4) = (-4)^4 + 6*(-4)^3 + 7*(-4)^2 - 6*(-4) - 8 = 0. Thus, the remainder is 0 when dividing by x + 4.
For x - 3, the root is 3. Substituting 3 into the polynomial yields p(3) = (3)^4 + 6*(3)^3 + 7*(3)^2 - 6*(3) - 8 = 428 . Thus, the remainder is 428 when dividing by x - 3.
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multiplying 31.04 by 100
B.
multiplying 31.04 by 1,000
C.
dividing 31.04 by 102
D.
dividing 31.04 by 103