The first integer must equal 77 - 69 = 8 , since doubling it increases the sum by this amount. Similarly, the second integer must = 91 - 69 = 22. Then the third integer is 69 - 22 - 8 = 39.
When subtracting two positive integers, the result can be either a positive integer, zero, or a negative integer, depending on the values of the integers involved. If the first integer is larger than the second, the result is positive. If the two integers are equal, the result is zero. However, if the first integer is smaller than the second, the result will be negative, indicating the need for a different context, such as using absolute values or considering negative integers.
Yes, if the first integer (let's call it ( a )) is greater than the second integer (let's call it ( b )), then the opposite (or negative) of the first integer (-( a )) will indeed be less than the opposite of the second integer (-( b )). This is because negating both integers reverses their order; since ( a > b ), it follows that -( a < -b ).
The difference depends on the integers. If the first integer is greater than the second then difference is positive. If the first integer is less than the second then difference is negative. For example 6-4 = +2; 4-6 = -2
No, the difference of two positive integers cannot always be negative. In fact, the difference will be negative only when the first integer is smaller than the second. If the first integer is greater than or equal to the second, the difference will be zero or positive.
The quotient of two integers is another integer when the divisor (the second integer) divides the dividend (the first integer) evenly, meaning there is no remainder. In mathematical terms, if ( a ) and ( b ) are integers, ( a \div b ) is an integer if ( b \neq 0 ) and ( a ) is a multiple of ( b ). For example, ( 6 \div 2 = 3 ) is an integer, while ( 7 \div 2 ) is not.
When subtracting two positive integers, the result can be either a positive integer, zero, or a negative integer, depending on the values of the integers involved. If the first integer is larger than the second, the result is positive. If the two integers are equal, the result is zero. However, if the first integer is smaller than the second, the result will be negative, indicating the need for a different context, such as using absolute values or considering negative integers.
Yes, if the first integer (let's call it ( a )) is greater than the second integer (let's call it ( b )), then the opposite (or negative) of the first integer (-( a )) will indeed be less than the opposite of the second integer (-( b )). This is because negating both integers reverses their order; since ( a > b ), it follows that -( a < -b ).
The difference depends on the integers. If the first integer is greater than the second then difference is positive. If the first integer is less than the second then difference is negative. For example 6-4 = +2; 4-6 = -2
No, the difference of two positive integers cannot always be negative. In fact, the difference will be negative only when the first integer is smaller than the second. If the first integer is greater than or equal to the second, the difference will be zero or positive.
The quotient of two integers is another integer when the divisor (the second integer) divides the dividend (the first integer) evenly, meaning there is no remainder. In mathematical terms, if ( a ) and ( b ) are integers, ( a \div b ) is an integer if ( b \neq 0 ) and ( a ) is a multiple of ( b ). For example, ( 6 \div 2 = 3 ) is an integer, while ( 7 \div 2 ) is not.
They are 14, 16 and 18.
Positive integers are greater than negative integers. For positive integers: * The integer with more digits is larger. * If two integers have the same length, compare the first digit. If the first digit is the same, compare the second digit, then the third, etc., until you find a difference. In each case, the integer with the larger digit (at the first position where you find a difference) is the larger one.
The let statement is: let the smallest of the three integers be x.
Two integers with different signs are, for example, -5 and 3. The first integer, -5, is negative, while the second integer, 3, is positive. This contrast in signs means that one integer is below zero and the other is above zero.
10-11-12
The numbers are 14, 16 and 18.
Let the first consecutive integer be x. So that:the second integer is x + 1,the third integer is x + 2, andthe fourth integer is x + 3.We have:(x + 1) + (x + 3) = 1322x + 4 = 1322x = 128x = 64 the first integerThus, the four consecutive integers are 64, 65, 66, and 67.