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Find each of the following products
(a)
3×(-1)
(b)
(-1)×225
(c)
(-21)×(-30)
(d)
(-316)×(-1)
(c)
(-15)×0×(-18)
(f)
(-12)×(-11)×(10)
(g)
9×(-3)×(-6)
(11)
(-18)×(-5)×(-4)
(i)
(-1)×(-2)×(-3)×4
(j)
(-3)×(-6)×(-2)×(-1)
Verify the following:
(a)
18 ×[7+(-3)]=[18 ×7]+[18 ×(-3)]

$1$ . Find each of the following products $\newline$ (a) $3 \times(-1)$ $\newline$ (b) $(-1) \times 225$ $\newline$ (c) $(-21) \times(-30)$ $\newline$ (d) $(-316) \times(-1)$ $\newline$ (c) $(-15) \times 0 \times(-18)$ $\newline$ (f) $(-12) \times(-11) \times(10)$ $\newline$ (g) $9 \times(-3) \times(-6)$ $\newline$ ( $11$ ) $(-18) \times(-5) \times(-4)$ $\newline$ (i) $(-1) \times(-2) \times(-3) \times 4$ $\newline$ (j) $(-3) \times(-6) \times(-2) \times(-1)$ $\newline$ $2$ . Verify the following: $\newline$ (a) $(-1) \times 225$ $0$

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Sum of finite series starts from 1

Full solution

Q.

1

. Find each of the following products

\newline

(a)

3 \times(-1)

\newline

(b)

(-1) \times 225

\newline

(c)

(-21) \times(-30)

\newline

(d)

(-316) \times(-1)

\newline

(c)

(-15) \times 0 \times(-18)

\newline

(f)

(-12) \times(-11) \times(10)

\newline

(g)

9 \times(-3) \times(-6)

\newline

(

11

)

(-18) \times(-5) \times(-4)

\newline

(i)

(-1) \times(-2) \times(-3) \times 4

\newline

(j)

(-3) \times(-6) \times(-2) \times(-1)

\newline

2

. Verify the following:

\newline

(a)

(-1) \times 225

0

Multiply $-1$ by $3$ : (a) Multiply $3$ by $-1$ .
Multiply $-1$ by $225$ : (b) Multiply $-1$ by $225$ .
Multiply $-21$ by $-30$ : (c) Multiply $-21$ by $-30$ .
Multiply $-316$ by $-1$ : (d) Multiply $-316$ by $-1$ .
Multiply $-15$ by $0$ and $-18$ : (e) Multiply $-15$ by $0$ and then by $-18$ .
Multiply $-12$ by $-11$ and $10$ : (f) Multiply $-12$ by $-11$ and then by $10$ .
Multiply $9$ by $-3$ and $-6$ : (g) Multiply $9$ by $-3$ and then by $-6$ .
Multiply $-18$ by $-5$ and $-4$ : (h) Multiply $-18$ by $-5$ and then by $-4$ .
Multiply $-1$ by $-2$ , $-3$ , $4$ : (i) Multiply $-1$ by $-2$ , then by $-3$ , and then by $4$ .
Multiply $-3$ by $-6$ , $-2$ , $-1$ : (j) Multiply $-3$ by $-6$ , then by $-2$ , and then by $-1$ .
Verify distributive property: Verify the distributive property for $18 \times[7+(-3)]$ .

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