Please calculate the sq ft of these two rooms separately.
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Please calculate the sq ft of these two rooms separately.
STORAGE 5- 5*%4- STORAOE 8'-3'X4'-4'
2. An adobe thermal storage wall is 15 ft by 8 ft by 12 inch thick....
2. An adobe thermal storage wall is 15 ft by 8 ft by 12 inch thick. It is located inside a south-facing window. Its average temperature at 8 a.m. is 60 degree F. If it warms up to 100 degree F by 4 PM, how much heat has it stored? The specific heat and density of adobe are 0.24 Btu/lb F and 106 lb/cu.ft respectively. (5 points)
Problem 4 A confined aquifer has transmissivity 200 ft-/day and storage coefficient 0.0005. The a...
Problem 4 A confined aquifer has transmissivity 200 ft-/day and storage coefficient 0.0005. The aquifer thickness is 100 ft. The radius of the pumping well is 12 inches. The length of well screen is 50 ft and was installed in the middle of the aquifer. Given pumping rate 22000 ft/day, for a full-penetration wel, the total drawdown in the pumping wel is 164.2 ft at t-24 hours. Calculate well loss coefficient (min'/m*) Problem 5 Continue Problem 4. Calculate well efficiency...
Probelm 5 not 4. Please pay attention to the method. 4. Reservoir storage at a water-rich...
Probelm 5 not 4. Please pay
attention to the method.
4. Reservoir storage at a water-rich location is summarized in a Markov transition probability matrix, modeling four discrete states and their transition from one month to the next. The four states are "empty," "low," "medium," and "ful If the present supply is "low," calculate the expected time to become "full. Separately, calculate the probability that it will become "empty" before it becomes "ful" Use absorbing state methods from Ang &...
Question 3: Show the steps of Strassen's algorithm to multiply the following two 4 x4 matrices: X...
3. Strassen’s algorithm
Question 3: Show the steps of Strassen's algorithm to multiply the following two 4 x4 matrices: X5 8 3 2 3 3 5 9 2 2 2 11 [5 4 2 11 Y7 1 4 4 15 7 4 2 To keep your answer shorter, you do not have to recursively apply Strassen's algorithm to the subproblem on 2X2 matrices.
Question 3: Show the steps of Strassen's algorithm to multiply the following two 4 x4 matrices: X5...
Ignore Number 6 5. A sample of 30 houses that were sold in the last year...
Ignore Number 6
5. A sample of 30 houses that were sold in the last year was taken. The value of the house (y, in dollars) was estimated. The independent variables included in the analysis were the number of rooms (xi), the size of the lot (x2, in sq ft), the number of bathrooms (x3), and a dummy variable (x4), which equals 0 if the house does not have a garage and equals 1 otherwise. The following regression results were...
Foundation please reply ASAP W 13 ft 18 ft KE3f - 5 ft → - 10...
Foundation please reply ASAP
W 13 ft 18 ft KE3f - 5 ft → - 10 ft Question #1(SHOW ALL CALCULATIONS)- 40 points Concrete retaining wall has unit weight of 150 lbs./eu ft. The backfill material has a unit weight of 120 lbs./cu. ft. and an angle of 37 degrees. Coefficient of base friction is 0.45. Foundation soil's allowable bearing capacity is 3 kips/sq. ft. What is factor of safety against? 1) Sliding, 2) Overturing and 3) Bearing Capacity Failure?...
A crude oil storage tank in the shape of a right cylinder of radius 4 ft...
A crude oil storage tank in the shape of a right cylinder of radius 4 ft and length 10 ft is buried in the ground in the horizontal position. If the top of the tank is 5 ft below the surface, find the work required to empty a full tank of oil weighing 50 lb/ft' by pumping it though a pipe that extends to a height of 2 ft above the ground. You only need to set-up the integral. (Assume...
8. A conical storage tank is being filled at a rate of 60 ft./minute. If the...
8. A conical storage tank is being filled at a rate of 60 ft./minute. If the top of the tank is 10 feet in diameter and the depth is 50 feet, at what rate is the radius changing after 3 minutes? V = 1/3 Tr?h. (6 points)
3. Description of each X and data for 27 franchise stores are given below The data (X1, X2, X3, X4, X5, X6) are for each franchise store. X1 annual net sales/$1000 X2 number sq. ft/1000 X3 - inv...
3. Description of each X and data for 27 franchise stores are given below The data (X1, X2, X3, X4, X5, X6) are for each franchise store. X1 annual net sales/$1000 X2 number sq. ft/1000 X3 - inventory I$1000 X4- amount spent on advertising /$1000 X5 size of sales district/1000 families X6 number of competing stores in distric X1 X2 X3 X4 X5 X6 231 3 294 8.2 8.2 11 156 2.2 232 6.9 4.1 12 10 0.5 149 3...
Question 3 Given the data X1 = 1, X2 = 4, X3 = 5, X4 =...
Question 3 Given the data X1 = 1, X2 = 4, X3 = 5, X4 = 8, X5 = 10, evaluate 2 y2 56 0 28 0 e 784 206
2. An adobe thermal storage wall is 15 ft by 8 ft by 12 inch thick. It is located inside a south-facing window. Its average temperature at 8 a.m. is 60 degree F. If it warms up to 100 degree F by 4 PM, how much heat has it stored? The specific heat and density of adobe are 0.24 Btu/lb F and 106 lb/cu.ft respectively. (5 points)
Problem 4 A confined aquifer has transmissivity 200 ft-/day and storage coefficient 0.0005. The aquifer thickness is 100 ft. The radius of the pumping well is 12 inches. The length of well screen is 50 ft and was installed in the middle of the aquifer. Given pumping rate 22000 ft/day, for a full-penetration wel, the total drawdown in the pumping wel is 164.2 ft at t-24 hours. Calculate well loss coefficient (min'/m*) Problem 5 Continue Problem 4. Calculate well efficiency...
Probelm 5 not 4. Please pay
attention to the method.
4. Reservoir storage at a water-rich location is summarized in a Markov transition probability matrix, modeling four discrete states and their transition from one month to the next. The four states are "empty," "low," "medium," and "ful If the present supply is "low," calculate the expected time to become "full. Separately, calculate the probability that it will become "empty" before it becomes "ful" Use absorbing state methods from Ang &...
3. Strassen’s algorithm
Question 3: Show the steps of Strassen's algorithm to multiply the following two 4 x4 matrices: X5 8 3 2 3 3 5 9 2 2 2 11 [5 4 2 11 Y7 1 4 4 15 7 4 2 To keep your answer shorter, you do not have to recursively apply Strassen's algorithm to the subproblem on 2X2 matrices.
Question 3: Show the steps of Strassen's algorithm to multiply the following two 4 x4 matrices: X5...
Ignore Number 6
5. A sample of 30 houses that were sold in the last year was taken. The value of the house (y, in dollars) was estimated. The independent variables included in the analysis were the number of rooms (xi), the size of the lot (x2, in sq ft), the number of bathrooms (x3), and a dummy variable (x4), which equals 0 if the house does not have a garage and equals 1 otherwise. The following regression results were...
Foundation please reply ASAP
W 13 ft 18 ft KE3f - 5 ft → - 10 ft Question #1(SHOW ALL CALCULATIONS)- 40 points Concrete retaining wall has unit weight of 150 lbs./eu ft. The backfill material has a unit weight of 120 lbs./cu. ft. and an angle of 37 degrees. Coefficient of base friction is 0.45. Foundation soil's allowable bearing capacity is 3 kips/sq. ft. What is factor of safety against? 1) Sliding, 2) Overturing and 3) Bearing Capacity Failure?...
A crude oil storage tank in the shape of a right cylinder of radius 4 ft and length 10 ft is buried in the ground in the horizontal position. If the top of the tank is 5 ft below the surface, find the work required to empty a full tank of oil weighing 50 lb/ft' by pumping it though a pipe that extends to a height of 2 ft above the ground. You only need to set-up the integral. (Assume...
8. A conical storage tank is being filled at a rate of 60 ft./minute. If the top of the tank is 10 feet in diameter and the depth is 50 feet, at what rate is the radius changing after 3 minutes? V = 1/3 Tr?h. (6 points)
3. Description of each X and data for 27 franchise stores are given below The data (X1, X2, X3, X4, X5, X6) are for each franchise store. X1 annual net sales/$1000 X2 number sq. ft/1000 X3 - inventory I$1000 X4- amount spent on advertising /$1000 X5 size of sales district/1000 families X6 number of competing stores in distric X1 X2 X3 X4 X5 X6 231 3 294 8.2 8.2 11 156 2.2 232 6.9 4.1 12 10 0.5 149 3...
Question 3 Given the data X1 = 1, X2 = 4, X3 = 5, X4 = 8, X5 = 10, evaluate 2 y2 56 0 28 0 e 784 206
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