English mein translate karo

Here are the solutions for the remaining questions of .1:

5. Represent the following integers on a number line:

To represent integers on a number line, we draw a straight line, mark 0 at its center. Positive integers are marked to the right of 0 and negative integers are marked to the left of 0 at equal distances.

• 5(a) $+5$

  • Step 1: Draw a number line and mark 0.
  • Step 2: Count 5 units to the right from 0 and mark that point as $+5$.
  • Answer: $$\dots -2 \quad -1 \quad 0 \quad 1 \quad 2 \quad 3 \quad 4 \quad \boxed{\mathbf{5}} \quad 6 \dots$$

• 5(b) $-10$

  • Step 1: Draw a number line and mark 0.
  • Step 2: Count 10 units to the left from 0 and mark that point as $-10$.
  • Answer: $$\dots \boxed{\mathbf{-10}} \quad -9 \quad -8 \quad \dots \quad -1 \quad 0 \quad 1 \quad \dots$$

• 5(c) $+8$

  • Step 1: Draw a number line and mark 0.
  • Step 2: Count 8 units to the right from 0 and mark that point as $+8$.
  • Answer: $$\dots 0 \quad 1 \quad 2 \quad \dots \quad 7 \quad \boxed{\mathbf{8}} \quad 9 \quad \dots$$

• 5(d) $-1$

  • Step 1: Draw a number line and mark 0.
  • Step 2: Count 1 unit to the left from 0 and mark that point as $-1$.
  • Answer: $$\dots -2 \quad \boxed{\mathbf{-1}} \quad 0 \quad 1 \quad 2 \quad \dots$$

• 5(e) $-6$

  • Step 1: Draw a number line and mark 0.
  • Step 2: Count 6 units to the left from 0 and mark that point as $-6$.
  • Answer: $$\dots -7 \quad \boxed{\mathbf{-6}} \quad -5 \quad \dots \quad -1 \quad 0 \quad 1 \quad \dots$$

6. Represent the points A, B, C, D, E, F, G, H, O and P as integers on the given number line.

To represent points on a number line, we start from 0 and move to the right for positive values, and to the left for negative values.

• Step 1: Identify the 0 point on the number line. Here, point $O$ is at 0.
• Step 2: For points to the right of 0, add 1 for each unit.
• Step 3: For points to the left of 0, subtract 1 for each unit.
• Answer:
  • $O = \boxed{\mathbf{0}}$
  • $P = \boxed{\mathbf{+1}}$
  • $H = \boxed{\mathbf{+2}}$
  • $G = \boxed{\mathbf{+3}}$
  • $F = \boxed{\mathbf{+4}}$
  • $E = \boxed{\mathbf{+5}}$
  • $D = \boxed{\mathbf{-2}}$
  • $C = \boxed{\mathbf{-3}}$
  • $B = \boxed{\mathbf{-4}}$
  • $A = \boxed{\mathbf{-5}}$