Let
x--------> shorter base in yards
y--------> the longer base in yards
z-------> the height in yards
we know that
the area of the flower garden in the shape of a tra-pezoid is
so
--------> equation
--------> equation
--------> equation
Substitute equation and equation in equation
Solve the quadratic equation for z
using a graphing tool
see the attached figure
the solution is
therefore
the answer is
the height of the flower garden in the shape of a tra-pezoid is
of the cars are sedans and that half of them are white. What fraction of the dealership’s cars are white sedans?
A. Use a unit rectangle to represent this situation. Label the parts carefully. (Complete in your notebook.)
B. Write an equation or a sentence that describes the situation, and answer the question. (Complete in your notebook.)
Write your answer from part (b) as a decimal and as a percent.
PLEASE ISTG IM CRYING OVER THIS QUESTION- I'LL MARK BRAINLIEST!!!!!!
Answer:
Step-by-step explanation:
To write the charge as a function of the number of cubic yards delivered, we can define two separate cases:
Case 1: For deliveries less than yd³, the charge is a flat fee of $130.
Case 2: For deliveries of yd³ or more, the charge is $/³, where a fraction of a yard is charged as a fraction of $0.65.
Let's use function notation to write the charge as a function of the number of cubic yards delivered, where 0 ≤ ≤ 10.
The function can be written as:
\[
() =
\begin{cases}
130 & \text{if } < \\
0.65(-) + \frac{}{} & \text{if } ≥ \\
\end{cases}
\]
Here, () represents the charge for cubic yards delivered, and is the threshold value in cubic yards where the charge changes.
To graph this function, we can plot points on a coordinate plane by choosing different values for and . The resulting graph will have two parts: a flat line representing the flat fee of $130 for < , and a linear line representing the variable charge of $/ for ≥ . The point where these two lines meet will be the threshold value (, 130).
Answer:
600!!
Step-by-step explanation: