What is the multiplicative inverse of 5?

What is the multiplicative inverse of 5?

1/5
For example, the multiplicative inverse of 5 is 1/5.

What is multiplicative inverse of the 7 − 2?

Multiple inverse of 2/7 is 2/7 multiply 7/2 that is 1.

What is the multiplicative inverse of 7 by 5?

Answer. It’s 75 . By definition, the inverse multiplicative of a number x is a number y such that x⋅y=1 .

Is 0.7 the multiplicative inverse of 10 7 yes or no?

Yes, 0.7 is a multiplicative inverse of 10/7.

What is the additive inverse of 7 /- 13?

Additive inverse of 7/-13 is 7/13.

Is 8.9 the multiplicative inverse?

The reciprocal of a given rational number is known as its multiplicative inverse. So, 8/9 is not the multiplicative inverse of −118 − 1 1 8 since the product of 8/9 × (-9/8) is not equal to 1. Thus, by using the multiplicative identity property, we conclude that 8/9 is not the multiplicative inverse of −118 − 1 1 8 .

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What are the first ten multiplies of 7?

× 7 = 7

  • × 7 = 14
  • × 7 = 21
  • × 7 = 28
  • × 7 = 35
  • × 7 = 42
  • × 7 = 49
  • × 7 = 56
  • × 7 = 63
  • × 7 = 70
  • How do you calculate the inverse of a number?

    One inverse is the additive inverse, which is the value that when added with the original number will equal zero. To find the additive inverse, just make the original value negative if it’s positive or positive if it’s negative. Another inverse of a number is the multiplicative inverse, or reciprocal.

    What is the inverse property of multiplication?

    Inverse Property of Multiplication. The Inverse Property of Multiplication states that the product of any number and its multiplicative inverse is 1. Below are two examples of the Inverse Property of Multiplication in action:

    How do you calculate inverse trigonometry?

    You use inverse trigonometry functions to solve equations such as sin x = 1/2, sec x = –2, or tan 2x = 1. In typical algebra equations, you can solve for the value of x by dividing each side of the equation by the coefficient of the variable or by adding the same thing to each side, and so on. But you can’t do either with the function sin x = 1/2.

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