Answer: √ Verified Answer Across 1. The \small\underline\pink{Prime}Prime Factorisation of composite numbers is unique. 4. Between any two real numbers their lie \small\underline\pink{rational}rational real numbers. 5. The union of all rational and irrational numbers is \small\underline\pink{real \: numbers.}realnumbers. 6. A number that cannot be represented in p/q form is \small\underline\pink{irrational \: numbers.}irrationalnumbers. 8. For any two numbers HCF × LCF = \small\underline\pink{product}product of the numbers. 9. Name the set of whole numbers and their opposites \small\underline\pink{integers.}integers. 10. To Rationalize the denominator, we have to multiply the given number by its \small\underline\pink{numerator.}numerator. Down 2. A number that can be expressed as the ratio of two integers \small\underline\pink{rational \: numbers.}rationalnumbers. 3. 2.35 is a \small\underline\pink{non–terminatin, [tex]√ Verified Answer \\ Across \\ 1. The \small\underline\pink{Prime}Prime Factorisation of composite numbers is unique. \\ 4. Between any two real numbers their lie \small\underline\pink{rational}rational real numbers. \\ 5. The union of all rational and irrational numbers is \small\underline\pink{real \: numbers.}realnumbers. \\ 6. A number that cannot be represented in p/q form is \small\underline\pink{irrational \: numbers.}irrationalnumbers. \\ 8. For any two numbers HCF × LCF = \small\underline\pink{product}product of the numbers. \\ 9. Name the set of whole numbers and their opposites \small\underline\pink{integers.}integers. \\ 10. To Rationalize the denominator, we have to multiply the given number by its \small\underline\pink{numerator.}numerator. \\ Down \\ 2. A number that can be expressed as the ratio of two integers \small\underline\pink{rational \: numbers.}rationalnumbers. \\ 3. 2.35 is a \small\underline\pink{non–terminating}non–terminating decimal expansion. \\ 7. There is a real number corresponding to every point on \small\underline\pink{number \: line}numberline \\ \huge\fbox\red{hope}{\colorbox{yellow}{it}}\fbox\orange{helps} \\ hopeithelps [/tex] g}non–terminating decimal expansion. 7. There is a real number corresponding to every point on \small\underline\pink{number \: line}numberline \huge\fbox\red{hope}{\colorbox{yellow}{it}}\fbox\orange{helps}hopeithelps Reply
Answer:
√ Verified Answer
Across
1. The \small\underline\pink{Prime}Prime Factorisation of composite numbers is unique.
4. Between any two real numbers their lie \small\underline\pink{rational}rational real numbers.
5. The union of all rational and irrational numbers is \small\underline\pink{real \: numbers.}realnumbers.
6. A number that cannot be represented in p/q form is \small\underline\pink{irrational \: numbers.}irrationalnumbers.
8. For any two numbers HCF × LCF = \small\underline\pink{product}product of the numbers.
9. Name the set of whole numbers and their opposites \small\underline\pink{integers.}integers.
10. To Rationalize the denominator, we have to multiply the given number by its \small\underline\pink{numerator.}numerator.
Down
2. A number that can be expressed as the ratio of two integers \small\underline\pink{rational \: numbers.}rationalnumbers.
3. 2.35 is a \small\underline\pink{non–terminatin,
[tex]√ Verified Answer \\
Across \\
1. The \small\underline\pink{Prime}Prime Factorisation of composite numbers is unique. \\
4. Between any two real numbers their lie \small\underline\pink{rational}rational real numbers. \\
5. The union of all rational and irrational numbers is \small\underline\pink{real \: numbers.}realnumbers. \\
6. A number that cannot be represented in p/q form is \small\underline\pink{irrational \: numbers.}irrationalnumbers. \\
8. For any two numbers HCF × LCF = \small\underline\pink{product}product of the numbers. \\
9. Name the set of whole numbers and their opposites \small\underline\pink{integers.}integers. \\
10. To Rationalize the denominator, we have to multiply the given number by its \small\underline\pink{numerator.}numerator. \\
Down \\
2. A number that can be expressed as the ratio of two integers \small\underline\pink{rational \: numbers.}rationalnumbers. \\
3. 2.35 is a \small\underline\pink{non–terminating}non–terminating decimal expansion. \\
7. There is a real number corresponding to every point on \small\underline\pink{number \: line}numberline \\
\huge\fbox\red{hope}{\colorbox{yellow}{it}}\fbox\orange{helps} \\ hopeithelps
[/tex]
g}non–terminating decimal expansion.
7. There is a real number corresponding to every point on \small\underline\pink{number \: line}numberline
\huge\fbox\red{hope}{\colorbox{yellow}{it}}\fbox\orange{helps}hopeithelps