Solve the equation for the letter L: V = LWH (1 point) Select one: a. L = VWH b. L equals V times W over H c. L equals H over V
1 answer:
Answer:
<em>d. L equals V over W times H</em>
Step-by-step explanation:
<u>Equation Solving</u>
The following equation is given:
V = LWH
It's required to solve it for L.
Swapping sides to have the required variable at the left side:
LWH = V
Dividing by WH:
This can be written in text as L equals V over W times H
d. L equals V over W times H
You might be interested in
The statements that are true about the intervals of the continuous function are Options 2, 4 and 5
- f(x) ≤ 0 over the interval [0, 2].
- f(x) > 0 over the interval (–2, 0).
- f(x) ≥ 0 over the interval [2, ).
Looking at the values given, the intervals which satisfies the condition are known to be:
f(x)<=0 over the interval [0,2]
f(x)>0 over the interval (-2,0)
f(x)>=0 over the interval [2,∞)
Because:
Since the table with x and f(x) values, we have to examine analyze the table and see the each option that is in line with f(x) or not .
Examine the values of x that is from -3 to 3, the f(x) values are both positive and negative . hence f(x)>0 is false over the interval (-∞,3)
Looking at the the interval from 0 to 2, the f(x) values are 0 and negative. Hence, f(x)<=0 over the interval [0,2]
When you look over the interval (-1,1), the f(x) values are said to be both positive and negative and as such, f(x)<0 is false over the interval (-1,1)
When you look at the interval (-2,0) , the f(x) is positive and as such, f(x)>0 over the interval (-2,0)
Looking at the interval [2,∞), f(x) is positive and as such, f(x)>=0 over the interval [2,∞)
Therefore, Option 2, 4 and 5 are correct.
Learn more about interval from
#SPJ1
