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1. Draw a tree that has exactly two leaves.
2. Draw a tree that has exactly three leaves.
3. Give an example of a sub graph of one of the graphs in Figure 10.1 that is not spanning.
4. Give an example of a sub graph of one of the graphs in Figure 10.1 that is a spanning sub graph but not a tree.
A series of equal quarterly deposits of $1,000 extends over a period of three years. It is desired to compute the future worth of this quarterly deposit series at 12% compounded monthly
The two sides of a triangle are 17 cm and 28 cm long, and the length of the median drawn to the third side is equal to 19.5 cm. Find the distance from an endpoint of this median to the longest side.
Use the fact that the sum, difference, and product of any two integers in an integer.
Angie is making wreaths to sell at a craft show. She has 6.5 yards of ribbon. Each wreath has a bow made from 1 1/3 yards of ribbon. How many bows can she make
A survey of 100 mayonnaise purchasers showed 65 were loyal to one brand. For a survey of 100 bath soap purchasers showed only 53 were loyal to one brand.
You get a loan of $175,000.00 for 30 years. Your monthly payment is $1106.00. Calculate the total amount paid and the amount of interest paid.
Assume that the nonzero complex numbers from group G with respect to multiplication. If a and b are real numbers and i=sqrt -1, the conjugate of the complex number a+bi is defined to be a-bi.
Which sample should have the smaller margin of error? Explain your answer.
Hungry bugs. If it takes a colony of termites one day to devour a block of wood that is 2 inches wide, 2 inches long, and 2 inches high, then how long will it take them to devour a block of wood that is 4 inches wide,
Construct a Punnett square to describe the genetic possibilities for a child whose two parents are carriers of cystic fibrosis. What is the probability that this child will have the disease, be a carrier, or be normal
How much work must be done to lift the entire cable to the top of the pole? How much work must be done to lift half the cable to the top of the pole (so that 10 m still hangs over the edge)?
Math 104: Homework 4. Determine the convergence or divergence of each of the following series defined for n ∈ N: ∑nn3/2n, and ∑n√(n + 1) - √n
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