<h2>Answer: A trapezoid with bases of 6 mm and 14 mm and a height of 8 mm </h2>
The parallelogram in the figure has an area of
, according to the following formula, which works for all rectangles and parallelograms:
(1)
Where
is the base and
is the height
The<u> area of a triangle</u> is given by the following formula:
(2)
So, for option A:
Now, the <u>area of a trapezoid </u>is:
(3)
For option B:
For option C:
>>>>This is the correct option!
For option D:
<h2>Therefore the correct option is C</h2>
Answer:
The answer of this question is $68.
Given:
Consider the given expression is:
![\dfrac{h+f}{3}+\dfrac{f+k}{2}+\dfrac{4h-k}{5}](https://tex.z-dn.net/?f=%5Cdfrac%7Bh%2Bf%7D%7B3%7D%2B%5Cdfrac%7Bf%2Bk%7D%7B2%7D%2B%5Cdfrac%7B4h-k%7D%7B5%7D)
To find:
The simplified form of the given expression.
Solution:
We have,
![\dfrac{h+f}{3}+\dfrac{f+k}{2}+\dfrac{4h-k}{5}](https://tex.z-dn.net/?f=%5Cdfrac%7Bh%2Bf%7D%7B3%7D%2B%5Cdfrac%7Bf%2Bk%7D%7B2%7D%2B%5Cdfrac%7B4h-k%7D%7B5%7D)
Taking LCM, we get
![=\dfrac{10(h+f)+15(f+k)+6(4h-k)}{30}](https://tex.z-dn.net/?f=%3D%5Cdfrac%7B10%28h%2Bf%29%2B15%28f%2Bk%29%2B6%284h-k%29%7D%7B30%7D)
![=\dfrac{10h+10f+15f+15k+24h-6k}{30}](https://tex.z-dn.net/?f=%3D%5Cdfrac%7B10h%2B10f%2B15f%2B15k%2B24h-6k%7D%7B30%7D)
![=\dfrac{34h+25f+9k}{30}](https://tex.z-dn.net/?f=%3D%5Cdfrac%7B34h%2B25f%2B9k%7D%7B30%7D)
Therefore, the required simplified fraction for the given expression is
.
Answer:
Lily is correct.
An example of a working solution to this problem is: 6/3 + 1/2 + 4/8.
Step-by-step explanation:
An integer is essentially a whole number(is not a part), but with negative numbers as well. Given whole numbers from 1 to 9, This can be an integer because an integer <u>includes</u> whole numbers.
Where an, an-1,a2, a1, a0 are constants. We call the term containing the highest power of x the leading term, and we call an the leading coefficient. The degree of the polynomial is the power of x in the leading term. We have already seen degree 0, 1, and 2 polynomials which were the constant, linear, and quadratic functions, respectively. Degree 3, 4, and 5