Solve for L2:
W = 1/6 B (L1 - L2)
W = 1/6 B (L1 - L2) is equivalent to 1/6 B (L1 - L2) = W:
1/6 B (L1 - L2) = W
Divide both sides by B/6:
L1 - L2 = (6 W)/B
Subtract L1 from both sides:
-L2 = (6 W)/B - L1
Multiply both sides by -1:
Answer: L2 = L1 - (6 W)/B
<span>given g(x)=9k−4 and </span><span>g passes through the point (7,−2)
substiting g(7) = 9*k - 4 = -2
so 9*k = -2 + 4 = 2
k = 2/9 or 0.22</span>
Answer:
The interval (162, 188)would represent the middle 68% of the scores of all the games that Rashaad bowls.
Step-by-step explanation:
As per the empirical rule of normal distribution, for any normally distributed curve, the values lie between the extreme values i.e
(μ - σ) and (μ + σ).
Given
μ = 175
σ = 13
(μ - σ) = 175 -13 = 162
(μ + σ) = 175 + 13 = 188
Hence the required interval is 162, 188
Identity property of addition
The is answer is 324. The previous number is multiplied by -3.