what is the height of a rectangular prism that has a volume of 2880 cubic inches and a base of 240 inches
2 answers:
Answer:
Step-by-step explanation:
<h2>Given that :</h2>- a volume of 2880 cubic inches
- a base of 240 inches
- what is the height of a rectangular prism
- height = volume ÷ base
⟼ valume = 2880³ , base = 240 , height = ??
we know that,
- height = valume ÷ base
⟼ height = valume ÷ base
⟼ height = 2880³ inches ÷ 240 inches
⟼ height = 12 inches.
∴ the rectangular prism height is 12 inches.
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Step-by-step explanation:
Using Pythagoras theoram,
AC²= AB²+BC²
The value of theta has a 30-degree reference angle and is located in Quadrant II or IV.
Given to us
To know the value we will simplify the given expression,
Hence, the value of theta is 30°.
<h3>Finding the location of the - tan30°?</h3>To know that the location of the -tan30°,
As the value is negative, therefore, there can be two cases,
Case I: when the value of Sin30° is negative,
Case II: when the value of cos30° is negative.
Case I: when the value of Sin30° is negative,
If the value of Sin30° is negative, while the value of cos30° is positive, the θ will lie in the fourth quadrant.
Case II: when the value of Cos30° is negative,
If the value of Cos30° is negative, while the value of Sin30° is positive, the θ will lie in the second quadrant.
Hence, the value of theta has a 30-degree reference angle and is located in Quadrant II or IV.
Learn more about Quadrants: