Mendelian principles explain predictable inheritance patterns in dihybrid crosses.
In a dihybrid cross between true-breeding round yellow (RRYY) and wrinkled green (rryy) pea plants, the F2 ratio for round:wrinkled seeds is 3:1.
(A) 9:1 - Incorrect: This doesn't represent any standard Mendelian ratio.
(B) 3:1 - Correct: When considering only seed shape (ignoring color), the monohybrid ratio reasserts itself (3 round : 1 wrinkled).
(C) 9:3 - Incorrect: This represents partial phenotypic ratio (round yellow + round green).
(D) 3:3 - Incorrect: This would suggest equal proportions, which isn't observed.
The correct answer is (B) 3:1, demonstrating Mendel's Law of Segregation for a single trait (round vs wrinkled) within a dihybrid cross.
In a dihybrid cross, two traits are considered. For pea plants, the round (R) and wrinkled (r) seed shape and yellow (Y) and green (y) seed color are studied. A cross between round yellow-seeded (RRYY) and wrinkled green-seeded (rryy) plants produces F1 hybrids (RrYy), all with round yellow seeds. In the F2 generation, the segregation of the seed shape traits (round and wrinkled) follows a 3:1 ratio (dominant to recessive) because of Mendelian inheritance.
Option (B) is correct because the ratio of round to wrinkled seeds in F2 generation is 3:1.
A block of certain mass is placed on a rough floor. The coefficients of static and kinetic friction between the block and the floor are 0.4 and 0.25 respectively. A constant horizontal force \( F = 20 \, \text{N} \) acts on it so that the velocity of the block varies with time according to the following graph. The mass of the block is nearly (Take \( g = 10 \, \text{m/s}^2 \)):
A wooden block of mass M lies on a rough floor. Another wooden block of the same mass is hanging from the point O through strings as shown in the figure. To achieve equilibrium, the coefficient of static friction between the block on the floor and the floor itself is
The circuit shown in the figure contains two ideal diodes \( D_1 \) and \( D_2 \). If a cell of emf 3V and negligible internal resistance is connected as shown, then the current through \( 70 \, \Omega \) resistance (in amperes) is: