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yaroslaw [1]
3 years ago
9

7 ∙ 15 can be written as _____. 5(7 + 10) 10(7 + 5) 7(10 + 5)

Mathematics
2 answers:
Bogdan [553]3 years ago
8 0
Both side multiply by one number.
stepan [7]3 years ago
5 0

I believe it is 7(10 + 5). Sorry if I´m wrong.

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Sage is 7 years older than Jonathan. If Jonathan is x years old, how old was Sage 10 years ago?
Natalija [7]

Answer:

(x-3) years

Step-by-step explanation:

We are given that

Age of Jonathan= x years

Sage is 7 years older than Jonathan

It means

Age of Sage=(x+7) years

We have to find the age of Sage 10 years ago.

10 Years ago,

Age of Jonathan=(x-10) years

Age of Sage=(x+7-10) years

Age of Sage=(x-3) years

Hence, 10 years ago, age of Sage =(x-3) years

4 0
3 years ago
Can someone just check this to make sure it is correct and please be honest because my grade depends on this
Anarel [89]

Answer:

Your answers are right

5 0
3 years ago
What are the steps to the Pythagorean theorem
Lorico [155]
A squared + B squared = C squared
4 0
3 years ago
Brainliest Award +100 Points for the first correct answer.
katen-ka-za [31]

Answer:

min = 64.2m ; max = 86.2m

Step-by-step explanation:

38.25m \leq AC < 38.35m&#10;\\ 11.5deg \leq B < 12.5deg&#10;\\ 19.5deg \leq D < 20.5deg

d_{min} = BC_{LB} - CD_{UB}&#10;\\ \\ d_{min} = \frac{AC_{LB}}{tan(B)_{UB}} - \frac{AC_{UB}}{tan(D)_{LB}}&#10;\\ \\ d_{min} = \frac{38.25}{tan(12.5)} - \frac{38.35}{tan(19.5)}&#10;\\ \\ d_{min} = 64.2m (3sf)


d_{max} = BC_{UB} - CD_{LB}&#10;\\ \\ d_{max} = \frac{AC_{UB}}{tan(B)_{LB}} - \frac{AC_{LB}}{tan(D)_{UB}}&#10;\\ \\ d_{max} = \frac{38.35}{tan(11.5)} - \frac{38.25}{tan(20.5)}&#10;\\ \\ d_{max} = 86.2m (3sf)

7 0
2 years ago
A population of 30 deer are introduced into a wildlife sanctuary. It is estimated that the sanctuary can sustain 600 deer. The p
Ksju [112]

Complete question :

A population of 30 deer are introduced into a wildlife sanctuary. It is estimated that the sanctuary can sustain 600 deer. The population would grow by 30 percent per year

how many after one year

how many after two years

Answer:

39 deers

51 deers

Step-by-step explanation:

The question can be expressed using the compounding rate formula:

A = P(1+r)^t

A = final population ; P = initial population ; rate, r = 30% = 0.3 ; t = time

After 1 year, t = 1

A = 30(1 + 0.3)^1

A = 30(1.3)^1

A = 39 deers

B.)

After 1 year, t = 2

A = 30(1 + 0.3)^2

A = 30(1.3)^2

A = 50.7

A = 51 deers approximately

4 0
3 years ago
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