Please help me solve these equations 1) solve the equation 30d^2+56d+24=0 2)solve the equation. You have $20,000 and wished to invest it in one of two ways.
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Answer by jim_thompson5910 (35256) ( show source ):
Iprt solve for t answer. (r+3)^2=17 3)solve the equation by completing the square 4d^2+16d=15. Given the simple interest formula, i = prt, solve for t. Click to see all the steps ← previous page.
Therefore, the principal amount (p) is approximately 19571.43. Solution for use your calculator to help solve each formula for the indicated variable. Click to see the answer
Answer by prince_abubu (198) ( show source ): Express radicals in simpliest form. 👍 correct answer to the question use i = prt to solve.
You can put this solution on your website! Solve the equation i= prt for t. Add answer + 5 pts.
P r t p t = i p t p r t p t = i p t. Answer provided by our tutors 600 = 4000*0.05*t. You can put this solution on your website!
Solve for the principal, p for: Start with the given equation. Click here to see the step by step solution of the equation.
You can put this solution on your website! Calculate rate of interest in percent r. Now, we will divide both sides of our given equation by 0.28 as:
Become a study.com member to unlock this answer! Solve the system and interpret your answer.2x − y = 5 5x − y =. Prt = i p r t = i.
To use the simple interest formula we substitute in the values for variables that are given, and then solve for the unknown variable. I = prt, where p = $2500, r = 0.06, and t = 135/ 365. Solve for the principal, p for:
Answer i=prt this mean multiplication or inother words i=p times r times t so i=(p)(r)(t) associative property of multilicaiton i=(p)(t)(r) i=(pt)(r) divide both sdies by pt i/(pt)=r to see. Rewrite the equation as prt = i p r t = i. 👍 correct answer to the question solve i = prt for p, given that r = 8 1/2%, t = 2 years, and i = $187.
Solve i = prt for t, given that i = $129.50, p = $925, and r = 4%. You may invest it in a certificate of deposit for 10 years. Divided both sides by p and r to isolate the variable t.
Graph the solution to your inequality on a number line. (a) i = $3,950, r = 6%, t = 5 years (b) in general; I = p r t.
Solve i= prt for t, given that p=$4000, r=5%, and i=$600. For this step, just write the word problem. Answer to substitute the known variables and solve for the unknown variable:
Upon substituting our given values in simple interest formula, we will get: Divide each term by pt p t and simplify. The given equation is i = prt.
You can use any of the inequality symbols (>, ≥, <, ≤) in your inequality. Calculate interest, solve for i i = prt; Create an inequality of the form ax + b >
In the following exercises, use the formula i = prt. Divide both sides by r. The equations have rules that have to be applied step by step, the most important of them is that when finding the value of the assigned variable, equality is met.
{eq}i = prt {/eq} equations: Calculate rate of interest in decimal, solve for r r = i / pt; The formula we use to calculate simple interest is i = prt.
I = prt i = p r t. Divide each term in p r t = i p r t = i by p t p t. Solve this formula for t.
Calculate principal amount, solve for p p = i / rt; The formula i = prt where i = interest, p = principal, r = rate, and t = time is used to calculate the amount of simple interest earned. We have to find the value of t.
Solve for the time, t for: I =prt ,calculate the simple interest where t=1/n and n is the number of periodd per year for compounding. (a) i = $2,376, p = $9,000, r = 4.4% (b) in general
Divide both sides by pr: Click here to see all problems on complex numbers. I p t = p rt p t.
Write the inequality and show all work to solve the inequality. Divide both sides by p. To solve for r, we divide both sides of the equation by p t to isolate the r:
(a) i = $5,480, r = 4%, t = 7 years (b) in general; I p t = r. (time is in years) 1 = $252 r = 7% p = $900 find t.
Interest earned according to this formula is called simple interest. How would you solve the formula i=prt for t was asked on may 31 2017.
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