Raju and Mohan visited two places A and B and recorded the minimum temperature as -20c at A and -50c at B. Which of the following statements is true?
Answers
Answer:
• The reciprocal of a non-zero fraction is obtained by interchanging
its numerator and denominator. For example, reciprocal of
3 2 is
2 3 .
• While dividing a whole number by a fraction, we multiply the whole
number with the reciprocal of that fraction. For example, 3 ÷
1
2
= 3 ×
2
1
.
• While dividing a fraction by a natural number, we multiply the fraction
by the reciprocal of the natural number. For example,
1
4
÷ 2 =
1
4
×
1
2
.
• While dividing one fraction by another fraction, we multiply the first
fraction by the reciprocal of the other. For example,
1
2
÷
1
3
=
1
2
×
3
1
.
• While multiplying two decimal numbers, first multiply them as whole
numbers. Count the number of digits to the right of the decimal
point in both the decimal numbers. Add the number of digits
counted. Put the decimal point in the product by counting the
number of digits equal to sum obtained from its rightmost place. For
example, 1.2 × 1.24 = 1.488.
• To multiply a decimal number by 10, 100 or 1000, we move the
decimal point in the number to the right by as many places as many
zeros (0) are the right of one. For example, 1.33 × 10 = 13.3.
• To divide a decimal number by a natural number, we first take the
decimal number as natural number and divide by the given natural
number. Then place the decimal point in the quotient as in the decimal
number. For example,
1.2
4
= 0.3
• To divide a decimal number by 10, 100 or 1000, shift the decimal
point in the decimal number to the left by as many places as there
are zeros over 1, to get the quotient. For example,
1.34
100 = 0.0134
• While dividing one decimal number by another, first shift the decimal
points to the right by equal number of places in both, to convert the
divisor to a natural number and then divide. For example
1.44
1.2 =
14.4
12 = 1.2.
Step-by-step explanation:
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Answer:
The reciprocal of a non-zero fraction is obtained by interchanging
its numerator and denominator. For example, reciprocal of
3 2 is
2 3 .
• While dividing a whole number by a fraction, we multiply the whole
number with the reciprocal of that fraction. For example, 3 ÷
1
2
= 3 ×
2
1
.
• While dividing a fraction by a natural number, we multiply the fraction
by the reciprocal of the natural number. For example,
1
4
÷ 2 =
1
4
×
1
2
.
• While dividing one fraction by another fraction, we multiply the first
fraction by the reciprocal of the other. For example,
1
2
÷
1
3
=
1
2
×
3
1
.
• While multiplying two decimal numbers, first multiply them as whole
numbers. Count the number of digits to the right of the decimal
point in both the decimal numbers. Add the number of digits
counted. Put the decimal point in the product by counting the
number of digits equal to sum obtained from its rightmost place. For
example, 1.2 × 1.24 = 1.488.
• To multiply a decimal number by 10, 100 or 1000, we move the
decimal point in the number to the right by as many places as many
zeros (0) are the right of one. For example, 1.33 × 10 = 13.3.
• To divide a decimal number by a natural number, we first take the
decimal number as natural number and divide by the given natural
number. Then place the decimal point in the quotient as in the decimal
number. For example,
1.2
4
= 0.3
• To divide a decimal number by 10, 100 or 1000, shift the decimal
point in the decimal number to the left by as many places as there
are zeros over 1, to get the quotient. For example,
1.34
100 = 0.0134
• While dividing one decimal number by another, first shift the decimal
points to the right by equal number of places in both, to convert the
divisor to a natural number and then divide. For example
1.44
1.2 =
14.4
12 = 1.2.
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