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kompoz [17]
3 years ago
6

Someone pleaseee helpp with My Math I will Mark BrainliestHelen went with her mother to a fabric Sale. on the sale table, fabric

was marked 25% off. The regular price of a certain bolt of fabric was $7.79 a yard
A. Round to the nerest dollar and estimate the cost of 4 yard at regular price. _
B. Change the percent into a fraction to estimate the discount and the sale price of 4 yards
PLEASEE HELP PLESAEEEE I ONLY HAVE 13 points ppleasee help i will 1000% mark brainliest I PROMISE PLEASEEE HELPP NOWW
Mathematics
2 answers:
kompoz [17]3 years ago
4 0
The answer is B I’m pretty sure
Elden [556K]3 years ago
4 0

Answer:

Step-by-step explanation:

B.  Sale price  is (1.00 - 0.25)($7.79/yd) = 0.75($7.79/yd) =$5.84/yd, so the cost of 4 yd at this sale price is ($5.84/yd)(4 yd) = $23.36

A.  At regular price, the cost of 4 yds at $7.79/yd is $31.16.

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If x+ay =b and<br> ax-by=c <br> Then find out x , y . (with process)
n200080 [17]

Answer:

The solution of the given system of equations is,

x=\frac{b^2+ac}{a^2+b};\; y=\frac{ab-c}{a^2+b}

Step-by-step explanation:

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a<em>x</em> - b<em>y</em> = c        .......(2)

We will use 'Substitution Method' to solve the given system of equations.

In this method, we will find out the value of either of the two variables that is '<em>x</em>' and '<em>y</em>' from one of the two equations in terms of the another variable  and then substitute that value in the other equation to find the value of the another variable.

Now, we will be finding out the value of '<em>x</em>' in terms of '<em>y</em>' from equation (1) and then substitute it in the equation (2).

Consider the equation (1), that is,

   <em>x</em> + a<em>y</em> = b ⇒ <em>x</em> = b - a<em>y</em>          ........(3)

Substitute the value of '<em>x</em>' from (3) in (2), we get

  a(b - a<em>y</em>) - b<em>y</em> = c

⇒ab - a²<em>y</em> - b<em>y</em> = c

⇒-a²<em>y</em> - b<em>y</em> = c - ab

⇒-<em>y</em>(a²+b) = c - ab

⇒<em>y</em>(a²+b) = ab - c

\implies y=\frac{ab-c}{a^{2}+b}

Now, substituting the above value of '<em>y</em>' in equation (3), we get

x=b-a(\frac{ab-c}{a^2+b})

\implies x=\frac{b(a^2+b)-a(ab-c)}{a^2+b}

\implies x=\frac{a^2b+b^2-a^2b+ac}{a^2+b}

\implies x = \frac{b^2+ac}{a^2+b}

Hence, the solution of the given system of equations is,

x = \frac{b^2+ac}{a^2+b} ;\; y = \frac{ab-c}{a^2+b}

5 0
3 years ago
HELP ME PLEASE! <br> If s = 7, which is the value of 2s + 3? a. 20 b. 45 c. 13 d. 17
snow_tiger [21]

Answer:

17

Step-by-step explanation:

s=7

2s+3

=2(7)+3

=14+3

=17

Hope it helps.

8 0
3 years ago
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