Provide an overview of the concept of jati.

In this problem, find an equation of a sphere that satisfies the given conditions.

Center $(-1,4,6)$; radius $\sqrt{3}$

A mass $m$ is gently placed on the end of a freely hanging spring. The mass then falls $32.0 \mathrm{~cm}$ before it stops and begins to rise. What is the frequency of the oscillation?

Define jati, megalopolis.

Explain the concept of pH.

Use reference angles to evaluate the given expression.

Which trigonometric functions are odd?

Explain the concept of formal charge.

A couple decides to keep having children until they have at least one boy and at least one girl, and then stop. Assume they never have twins, that the “trials” are independent with probability 1/2 of a boy, and that they are fertile enough to keep producing children indefinitely. What is the expected number of children?

Determine if each set of ratios is equivalent. Write = or $\neq$. $\frac{2}{7}\text{\_\_\_\_\_}\frac{26}{90}$

A market researcher working for the bank in the earlier exercise wants to know if the distribution of applications by card is the same for the past three mailings. She takes a random sample of 200 from each mailing and counts the number applying for Silver, Gold, and Platinum. The data follow:

g) What do you conclude?

Suppose a married couple keeps having children until they have a girl. Let the random variable $X$ represent the number of children in their family. Assume that the probability of having a boy or a girl is each $\frac{1}{2}$.

Find the probability that the couple will have more than $4$ children.

Use reference angles to evaluate the expression.

$$\tan \frac{5 \pi}{6}$$

In the following problem, write the equation of a circle.

Center (3, -5) and containing the point (-7, 11)

Suppose that a function pairs elements from set A with elements from set B. A function is called onto if it pairs every element in B with at least one element in A. For each type of polynomial function, and for each set B, determine whether the function is always, sometimes, or never onto. cubic; B=all real numbers