Translate the following statement into an equation, using k as the constant of variation. a varies inversely as the square of b.
What will be an ideal response?
 ANSWER 1.png)
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Solve the problem.Find the foci and asymptotes of the following hyperbola:x2 - 
= 1
A. Foci: (
, 0), (-
, 0); Asymptotes: y = 
x, y = - 
x
B. Foci: (4, 0), (-4, 0); Asymptotes: y = 
x, y = - 
x
C. Foci: (0, 
), (0, -
); Asymptotes: y = 4x, y = -4x
D. Foci: (
, 0), (-
, 0); Asymptotes: y = 4x, y = -4x
Estimate the sum or difference by first rounding each value to the indicated place value. Then find the actual sum or difference.-8.131 + (-14.69)
round each to the nearest one
A. Estimate: -23; Actual: -22.2 B. Estimate: -22; Actual: -22.821 C. Estimate: -22; Actual: -22.2 D. Estimate: -23; Actual: -22.821
Solve. Round results to the nearest thousandth.x2 + 7x = -1
A. -3.646, -3.646 B. 6.854, 0.146 C. -0.146, -6.854 D. 0.140, -7.140
Solve.A lake is stocked with 609 fish of a new variety. The size of the lake, the availability of food, and the number of other fish restrict growth in the lake to a limiting value of 3806. The population of fish in the lake after time t, in months, is given by the function P(t) = 
.Find the population after 10 months.
A. 3490 B. 3505 C. 3500 D. 3480