If the width of peter's garden is 32 yards, the ratio of the areas is 47: 32
<h3>Area of a rectangle.</h3>
area of rectangle = lw
where
Therefore,
Peter rectangular garden
Jorge is planting a square garden. The sides of Jorge's garden are equal to the width of Peter's garden.
Therefore,
The ratios are as follows;
(15 + x)x : x²
Therefore, if the width of peter's garden is 32 yards, the ratio of the areas is as follows:
(15 + 32)32 : 32²
1504: 1024
752: 512
376: 256
94:64
47: 32
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Answer: T = 4
Step-by-step explanation:
1. Write all the variables down
P = 8 V = 2X N = 2 R = 2X X = 3
2. Since you know that X = 3 substitute it in to find V and R
V = 2X = 2(3) = 6
R = 2X = 2(3) = 6
3. Find PV
PV = P x V
= 8 x 6
= 48
4. Find NRT
NRT = N x R x T
= 2 x 6 x T
= 12 x T
= 12T
5. Find T
PV = NRT
48 = 12T
12T = 48
divide both sides by 12
T = 48 ÷ 12
T = 4
Multiple the numerator and the denominator by the same whole number for example 3:4 x 5 = 15:20
Y=-1/2x+2/3 for m=-1/2 and b=2/3
