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How many flowers are there if all of them are roses except two , all of them are tulips except two and all of them are daisies except two?
How many flowers are there if all them are roses expect two, all of them are tulips except two, and all of them are daisies expect two?
Six statements are followed by options of combinations of any three of the given sentences. Select the options in which the combinations are logically related. A. All roses have flowers. B. All roses have nectar. C. All herbs have roses. D. All trees with nectar have flowers. E. Some roses have flowers. F. All herbs have nectar.
Four statements followed by three conclusions numbered I, Il and III. You have to assume the given statements to be true even if they seem to be deviate from commonly known facts. Read all the conclusions and then decide which of the given conclusions logically follows from the given statements, disregarding commonly known facts. Statements: Some roses are flowers. Some flowers are buds. All buds are leaves. All leaves are plants. Conclusions: I. Some plants are flowers II. Some roses are buds. III. No leaves are roses.
For a flower show, 1400 roses are arranged such that the number of roses in a row is exactly same as the number of roses in a column. Find how many roses would be left out in such an arrangement. Also find the number of roses in a single row.
There are flowers in a basket which are to be distributed to five persons standing in a row. The second person received half of the number of flowers given to the first person, the third person received half of the number of flowers received to the second person; the fourth person received half of the number of flowers received to the third person and the fifth person received half of the number of flowers received to the fourth person. If the fifth person received only one flower and there is no flower remaining in the basket, how many flowers were their in the basket?
In the question two statements are given, followed by two conclusions, I and II. You have to consider the statements to be true even if it seems to be at variance from commonly known facts. You have to decide which of the given conclusions, if any, follows from the given statements. Statement I: Some roses are flowers Statement II: Some red are roses Conclusion I: Some flowers are red Conclusion II: All red are flowers
In the question two statements are given, followed by two conclusions, I and II. You have to consider the statements to be true even if it seems to be at variance from commonly known facts. You have to decide which of the given conclusions, if any, follows from the given statements. Statement I: Some roses are flowers Statement II: Some red are roses Conclusion I: Some flowers are red Conclusion II: All red are flowers
A bag contains 2 red Roses, 4 yellow Roses and 6 pink Roses. Two roses are drawn at random. What is the probability that they are not of same color?
One fifth of the flowers in a bouquet are roses. Half of the flowers are lily and the remaining are orchid. If the numbers of roses is eight; how many orchids are there in the bouquet?