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You have to print an image with a quality of 150 DPI on an A4 sheet (297 × 210 mm). Obtaining: R (height) = 297 × 150 / 25,4 = 1754 pixels; R (width) = 210 × 150 / 25,4 = 1240 pixels. Consequently, the original resolution should be 1754 × 1240 pixels, which is the same as in the table above. Read more:
Here, any superset of a1 is the super key. Super keys are = {a1, a1 a2, a1 a3, a1 a2 a3} Thus we see that 4 Super keys are possible in this case. In general, if we have ‘N’ attributes with one candidate key then the number of possible superkeys is 2 (N – 1) . Example-2 : Let a Relation R have attributes {a1, a2, a3,…,an}.
See answer (1) Best Answer. Copy. four. one in each quarter. fold A3 in half then rotate it = A4. fold A4 in half then rotate it = A5. so 1/2 x 1/2 = 1/4 meaning four times fit. Wiki User.
Transcribed image text: Determine if b is a linear combination of a1, a2, and a3. Choose the correct answer below. A. Vector b is a linear combination of a1, a2, and a3. The pivots in the corresponding echelon matrix are in the first entry in the first column, the second entry in the second column, and the third entry in the third column. B.
The A2 format is 420 x 594 mm or 42 x 59.4 cm. In inches, A2 paper has a size of 16.5in x 23.4in. These dimensions mean A2 is normally the perfect choice for calendars, posters and larger format printing. In total, the A2 surface area is: 0.25 m². 2,500 cm². 2.69 ft². 387.5 in². Format.
Distinct Heterozygous Genotypes . If there is a gene with four alleles A1, A2, A3, and A4 then six distinct heterozygous genotypes are possible because A1 cross A2, A1 cross A3, A1 cross A4, A2 cross A3, A2 cross A4, A3 cross A4 will be formed and other will be similar so therefore only six genotypes are possible for distinct heterozygous traits.
Office standard A4 is 80 grams per square metre. A sheet of A0 paper has an area of 1 m2, A1 is half the size of A0, A2 half A1, A3 half A2, and A4 half of A3; so there are 16 sheets of A4 to the
This problem has been solved! You'll get a detailed solution from a subject matter expert that helps you learn core concepts. Question: Let A be a 4×3 matrix and let c=2a1+a2+a3 (a) If N (A) = {0}, what can you conclude about the solutions to the linear system Ax = c? (b) If N (A) ≠{0}, how many solutions will the system Ax = c have? Explain.
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how many a3 in a2