Margaret is planning a rectangular garden. Its length is 4 feet less than twice its width. Its area is 170ft^2. what are the dimensions of the garden?.

Answers

Answer 1
Answer: If you would like to know the dimensions of the garden, you can calculate this using the following steps:

length ... (2 * x - 4) feet
width ... x feet
area ... 170 ft^2

area = length * width
170 = (2 * x - 4) * x
170 = 2 * x * x - 4 * x
170 = 2 * x^2 - 4 * x
0 = 2 * x^2 - 4 * x - 170     /2
0 = x^2 - 2 * x - 85
1. x = 1 - sqrt(86) = -8.27
2. x = 1 + sqrt(86) = 10.27

length: 2 * x - 4 = 2 * 10.27 - 4 = 16.54 feet
width: x = 10.27 feet

The dimensions of the garden are 16.54 feet and 10.27 feet.

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How do you do this problem?You have $22 and you use it four tickets and after you bought it, you have $6 left. How much did each ticket cost?

Answers

Answer: $4.

Explanation: Get $22 nd minus $6 you have left, and it equals $16 for the total of tickets. Then get $16 and divide it with the number of tickets, which is 4, so $4 for 1 ticket!

Hope this helps!

Solve the equation for the indicated variable. A = bh; h

Answers

Answer:

h = (A)/(b)

Step-by-step explanation:

given

A = bh ( isolate h by dividing both sides by b )

(A)/(b) = (bh)/(b) ( cancel b on numerator and denominator )

(A)/(b) = h

Answer and Step-by-step explanation:

We're asked to solve the equation \bf{A=bh} for \bf{h}.

To solve it for h, we'll divide both sides by b.

\bf{\cfrac{A}{b}=h}

It's now solved for h.

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Note: Solving for h means we're isolating h on one side of the equation. To do it we'll use basic algebra.

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(a) The graph of y=h(x) is shown. Draw the graph of y=-h(x)+3(b) The graph of y = g(x) is shown. Draw the graph of y = 2g (x+4).

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