If you begin with 1.5 yd^3 of topsoil and want the topsoil to be only 4 inches deep, then the area of the garden can be found as follows:
Convert 4 in to yards: 4 in 1 yd
------- * ----------- = (1/9) yd
1 36 in
The dimensions of the garden are x (width) by 2x (length) by (1/9) yd (depth). The volume of topsoil would be 2x^2/9 = 1.5 yd^3.
Solving for x: (2/9)x^2 = 1.5 yd^3, or x^2 = (1.5 yd^3) (9/2)
Then: x = sqrt(6.75 yd^3) = 2.6 yd and 2x = 5.2 yd
Check: Does (2.6 yd)(5.2 yd)(1/9) = 1.5 cu yd? YES
Thus, the max size of the garden would be 2.6 yd wide, 5.2 yd long, and 4 inches (or 1/9 foot) deep.
Answer: x = 115/2 and 119/6
You can simplify the answer.
Step-by-step explanation:
(2x + 5)(6x -1)= 120
120 = (2x +5) and (6x -1) = 120
120 - 5 = 2x and 6x = 120 - 1
115 = 2x and 6x = 119
115/2 = x and x = 119/6
Answer: [B]: "not enough information [provided]" .
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{since we are not given a diagram; and, for that matter, we are not given ANY informatioabout the where "Point A" is located—AT ALL; or for that matter, ANY MENTION WHATSOVER about "Point A"—within THIS VERY QUESTION —
{not to mention, for instance, the fact that there is no information as regard to any angle containing "Point A" in relation to the [particular angle in THIS VERY QUESTION — (which does NOT mention any angle containing "Point A" {as aforementioned/as can be inferred}.
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Note: By the way, thank you for providing "answer choices". Otherwise, this question would be an "improper question" for "incomplete question content"/ or perhaps: "question is illogical".
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I hope that my explanation —albeit lengthy and superfluous — makes sense. _________________________________________
If you need furhter explanation, Please reply to this answer. Best wishes!
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Answer:
Step-by-step explanation:
Answer:
30%
Step-by-step explanation:
Well since we know that 45% is vanilla that means we have part of our answer
Also we know we sold 1/4 strawberry which in percent that would be 25%
If we add 45% with 25% 45+25=70 then since something can only be 100%
100%-70%=30%
you sold 30% chocolate
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