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A certain forest covers an area of 3900km2. Suppose that each year this area decreases by 4.25%. What will the area be after 6years? Use the calculator provided and round your answer to the nearest square kilometer.
Let G be a group and H be a non-empty subset of G. We define H^2 as the set of elements of G which can be written in the form h_1 h_2, with h_1 ,h_2∈H.
Find the integral ∫-62 f(x) dx by interpreting the integral in terms of sums and/or differences of areas of elementary figures.
Use Gaussian elimination with partial pivoting to find matrices L and U such that U is upper triangular, L is lower triangular with | l_ij| = j and LU = A', where A' can be obtained from A by interchanging rows.
A right triangle is formed in the first quadrant by the x and y axes and a line through the point (2, 3). Find the vertices of the triangle so that the area is minimum
3. From the 12 male and 9 female sales representatives for an insurance company, a team of 3 men and 4 women will be selected to attend a national conference on insurance fraud.
A pebble is shot upward from the top of a building 190 meters tall. If the initial speed is 40 meters per second, how high above the ground will the pebble be after 2 seconds? Round results to the nearest tenth of a meter.
so can you let me know if what i have is correct and answer the ones that i dont have a answer to.
Give R code to compute the skewness and kurtosis of x.
a company decides to add a new program that prepares randomly selected sales personnel to increase their number of
Find the minimum spanning tree in each of the graphs below using Kruskal's algorithm. Find all the non-isomorphic graphs whose degree sequence is (6, 3, 3, 3, 3, 3, 3).
A stone thrown upward from the top of a 80 ft cliff at 118 ft/sec eventually falls to the beach below. (For this problem take the acceleration due to gravity to be -32 ft/sec; take upwards to be a positive direction.)
why the set {T (v1), T (v2), T (v3)} is linearly dependent.
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