Answer: 37 is the median
Step-by-step explanation:
Answer:
37
Step-by-step explanation:
The middle of the box plot isn't 35 and it isn't 40. It's in the middle, so the best option is 37.
Answer:
Partial products and regrouping are similar in breaking down complex calculations but differ in their application, partial products for multiplication and regrouping for addition/subtraction and methods partial products involve multiplying digits while regrouping involves carrying or borrowing digits.
Given that,
Compare partial products and regrouping.
Now, Partial products is a multiplication method where you break down a larger multiplication problem into smaller, more manageable parts.
Multiply each digit of one number by each digit of the other number and then add up all the partial products to get the final answer.
For example, if you were to multiply 23 by 45 using partial products, you would multiply 2 by 4, then 2 by 5, then 3 by 4, and finally 3 by 5.
Then, add up all these partial products to get the final result.
Now, Regrouping is a method used in addition and subtraction when the sum or difference of two digits is greater than 9.
In regrouping, carry the extra value to the next place value or borrow from the next place value to ensure an accurate calculation.
For example, if you were to add 78 and 65, you would regroup when adding the units digit (8 + 5 = 13).
Then, carry the 1 to the tens place and add it to the sum of the tens digits (7 + 6 + 1 = 14).
Now, compare the two methods:
Alike: Both partial products and regrouping involve breaking down larger problems into smaller, more manageable parts.
They both help in simplifying complex calculations and finding accurate results.
Different: Partial products are specifically used for multiplication while regrouping is mainly used in addition and subtraction.
Partial products involve multiplying each digit to get partial results, while regrouping involves carrying or borrowing digits to ensure accuracy in calculations.
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The quotient of a number and it's reciprocal is square of the original number
Given :
The quotient of a number and it's a reciprocal
For example we take a number 3
Let the number be 3
The reciprocal of 3 is
The quotient of a number 3 and it's a reciprocal is
we know that
Square of 3 is 9
From this we can say that,
The quotient of a number and it's a reciprocal is the square of the original number.
Learn more : brainly.com/question/1928559
b factoring quadratic equations
c simplifying factor sets that contain variables
d solving inequalities