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3 years ago

Evaluate 29 -6 × 3.

Mathematics

2 answers:

aleksklad [387]3 years ago

8 0

The answer to your questions is 11 because PEMDAS. () exponents multipication division addition and subtraction.

Bezzdna [24]3 years ago

6 0

Your answer is 11

Hope this helps

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5+m>4 or 7m<-35 please help!

puteri [66]

$5+m>4 \ \hbox{or} \ 7m4 \\
m>4-5 \\
m>-1 \\ \\
7m$

3 0

4 years ago

Read 2 more answers

HURRY I NEED HELP QUICK

krek1111 [17]

The value of x the function when x = -7.5 is 34.5

<h3>Functions and values</h3>

Functions are written in terms of variables

Given the expression –3.8x + 6, when the value of x is -7.5, hence;

f(x) = –3.8x + 6

f(-7.5) = -3.8(-7.5) + 6

f(-7.5) = 28.5 + 6

f(-7.5) = 34.5

Hence the value of x the function when x = -7.5 is 34.5

Learn more on functions here: brainly.com/question/10439235

#SPJ1

4 0

2 years ago

Help me! pleaze help me to do this....give me a step by step answer ..please...

nydimaria [60]

The answer to your question is below this

3 0

3 years ago

lilavasa [31]

The count of the equilateral triangle is an illustration of areas

There are 150 small equilateral triangles in the regular hexagon

<h3>How to determine the number of equilateral triangle </h3>

The side length of the hexagon is given as:

L = 5

The area of the hexagon is calculated as:

$A = \frac{3\sqrt 3}{2}L^2$

This gives

$A = \frac{3\sqrt 3}{2}* 5^2$

$A = \frac{75\sqrt 3}{2}$

The side length of the equilateral triangle is

l = 1

The area of the triangle is calculated as:

$a = \frac{\sqrt 3}{4}l^2$

So, we have:

$a = \frac{\sqrt 3}{4}*1^2$

$a = \frac{\sqrt 3}{4}$

The number of equilateral triangles in the regular hexagon is then calculated as:

$n = \frac Aa$

This gives

$n = \frac{75\sqrt 3}{2} \div \frac{\sqrt 3}4$

So, we have:

$n = \frac{75}{2} \div \frac{1}4$

Rewrite as:

$n = \frac{75}{2} *\frac{4}1$

$n = 150$

Hence, there are 150 small equilateral triangles in the regular hexagon