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3 years ago

Unidad de Medida en el Sistema Internacional de 100 kilómetros.

Mathematics

1 answer:

DaniilM [7]3 years ago

4 0

Answer:

Unidad de Medida en el Sistema Internacional de 100 kilómetros.

Unidad de Medida en el Sistema Internacional de 150ºC

Unidad de Medida en el Sistema Internacional de 25 metros

Unidad de Medida en el Sistema Internacional de 900 N es

Step-by-step explanation:

Given: ABCD is a rectangle.

Prove: The diagonals AC¯¯¯¯¯¯¯¯ and BD¯¯¯¯¯¯¯¯ are congruent.

Match each numbered statement to the correct reason to complete the proof.

PS : i will mark brainliest if they answUnidad de Medida en el Sistema Internacional de 100 kilómetros.

Unidad de Medida en el Unidad de Medida en el Sistema Internacional de 100 kilómetros.

Unidad de Medida en el Sistema Internacional de 150ºC

Unidad de Medida en el Sistema Internacional de 25 metros

Unidad de Medida en el Sistema Internacional de 900 N esSistema Internacional de 150ºC

Unidad de Medida en el Sistema Internacional de 25 metros

Unidad de Medida en el Sistema Internacional de 900 N eser

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3 years ago

Read 2 more answers

Drag the tiles to the correct boxes to complete the pairs. Not all tiles will be used.

Bogdan [553]

The radical expressions and their corresponding expression in rational exponent form are

$972^\frac 15 = 3\sqrt[5]{4}$ , $448^\frac 13 = 4\sqrt[3]{7}$ , $3528^\frac 12 = 42 \sqrt 2$ and $4050^\frac 14 = 3\sqrt[4]{50}$

<h3>How to match the tiles?</h3>

We start by evaluating each expression as follows:

$972^\frac 15$

Expand 972

$972^\frac 15 = (243 * 3)^\frac 15$

Take the 5th root of 243

$972^\frac 15 = 3* (4)^\frac 15$

Rewrite as:

$972^\frac 15 = 3\sqrt[5]{4}$

Next, we have:

$448^\frac 13$

Expand 448

$448^\frac 13 = (64 * 7)^\frac 13$

Take the 3rd root of 64

$448^\frac 13 = 4 * (7)^\frac 13$

Rewrite as:

$448^\frac 13 = 4\sqrt[3]{7}$

Next, we have:

$3528^\frac 12$

Expand 3528

$3528^\frac 12 = (1764 * 2)^\frac 12$

Take the square root of 1764

$3528^\frac 12 = 42 * (2)^\frac 12$

Rewrite as:

$3528^\frac 12 = 42 \sqrt 2$

Lastly, we have:

$4050^\frac 14$

Expand 4050

$4050^\frac 14 = (81 * 50)^\frac 14$

Take the 4th root of 81

$4050^\frac 14 = 3 (50)^\frac 14$

Rewrite as:

$4050^\frac 14 = 3\sqrt[4]{50}$

Read more about radical expressions at:

brainly.com/question/8952483

#SPJ1

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2 years ago