Question

What is Xavier’s available lot coverage?

Answer 1

Answer:

7200

Step-by-step explanation:

At first:

Given,

Back of lot of the trapezoid = 175

Front of lot of the trapezoid = 185

Length of lot of the trapezoid = 100

Therefore,

Area of the trapezoid

$= \frac{a + b}{2} c$

• [On putting the values]

$= \frac{175 + 185}{2} \times 100$

• [On Simplification]

= 360 × 50

• [On multiplying]

= 18000

Hence,

We got the Total Area as 18000.

Now:

As per given equation,

• $\frac{40}{100} = \frac{x}{total \: area}$
• To find the value of x

Solution ,

$= > \frac{40}{100} = \frac{x}{total \: area}$

• [On putting Total Area = 18000]

$= > \frac{40}{100} = \frac{x}{18000}$

• [On cross multiplication]

=> 40 × 18000 = 100 × x

• [On Simplification ]

=> 720000 = 100x

• [On dividing both sides with 100]

$= > \frac{720000}{100} = \frac{100x}{100}$

• [On Simplification ]

=> x = 7200

Hence,

Xavier's avaliable lot coverage (x) = 7200 (Ans)